units

faculty-pg-sci

Faculty of Science

print version

This unit entry is for students who completed this unit in 2016 only. For students planning to study the unit, please refer to the unit indexes in the the current edition of the Handbook. If you have any queries contact the managing faculty for your course or area of study.

Monash University

Monash University Handbook 2016 Postgraduate - Units

print version

This unit entry is for students who completed this unit in 2016 only. For students planning to study the unit, please refer to the unit indexes in the the current edition of the Handbook. If you have any queries contact the managing faculty for your course or area of study.


Postgraduate - Unit

Refer to the specific census and withdrawal dates for the semester(s) in which this unit is offered.

Faculty

Science

Organisational Unit

School of Earth, Atmosphere and Environment

Coordinator(s)

Professor Nigel Tapper

Offered

Overseas

Synopsis

This field-based unit is taught on location in the National Park/World Heritage Area of Cinque Terre on the Italian Riviera. Identified by UNESCO as an environment and cultural landscape worth preserving, the region is under immense pressure due to rural depopulation, abandonment of agricultural lands, landscape instability, and burgeoning tourism. Problems of integrating tourism and agricultural objectives, while minimising negative environmental and cultural impacts, will be explored and possible solutions for regional sustainability proposed. The unit provides unique opportunities for interaction with staff of the National Park and various local and national authorities.

Outcomes

On completion of this unit, students will be able to:

  1. Understand the range of complex environmental, social and economic interrelationships that shape a particular region and to be able to differentiate a cultural landscape from a natural landscape.
  2. Understand the criteria and processes that lead to the designation of a World Heritage Area and to be able to identify, describe and interpret problems of sustainability in the context of a region of truly global significance.
  3. Have gained practical experience in problem formulation and solution using field-based techniques of survey and analysis, along with appropriate presentation skills.
  4. (In the case of Level 4 students) have developed specialised skills in research/project formulation, appraisal, budgeting and implementation strategies.

Assessment

Within semester assessment: 100%

Workload requirements

Minimum total expected workload equals 144 hours per semester
Additional requirement:
a) Fieldtrip

See also Unit timetable information

Chief examiner(s)

This unit applies to the following area(s) of study

Prerequisites

18 points of Geography and Environmental Science, European Studies, Tourism or permission of the Head of SGES. Other interested undergraduate and level 4 students will need to obtain permission from the Head of SGES.


Postgraduate - Unit

Refer to the specific census and withdrawal dates for the semester(s) in which this unit is offered.

Faculty

Science

Organisational Unit

School of Earth, Atmosphere and Environment

Coordinator(s)

Dr Xuan Zhu

Offered

Clayton

  • Second semester 2016 (Day)

Notes

Previously coded GYM4070

Synopsis

Remote sensing has become one of the important and widely applied methods for environmental and earth resource monitoring and evaluation. The information extracted from remotely sensed images may be used in many ways, e.g. as a basis for mapping land use/cover, for understanding environmental processes and for estimating biophysical variables. This unit will introduce the basic concepts and principles of remote sensing, and prepare students with image interpretation and digital image processing skills with an emphasis on the use of remote sensing imagery for vegetation, atmosphere, geology, soils and landform analysis.

Outcomes

On compeltion of this unit students will be able to:

  1. To understand the major concepts and principles of remote sensing and digital image processing for environmental studies;
  2. To identify the types of information that can be extracted from remotely sensed data on the environment;
  3. To understand, explain and apply the fundamental image interpretation elements (e.g., tone, texture, size, shape, pattern, site and association);
  4. To visually interpret aerial photos and satellite images;
  5. To conduct digital image processing and analysis using a digital image processing system to extract information;
  6. To understand how remotely sensed data are applied in environmental applications.

Assessment

Within semester assessment: 60%
Exam: 40%

Workload requirements

Two hours of online activities per week, one 1-hour workshop per week and seven 3-hour practicals during the semester

See also Unit timetable information

Chief examiner(s)

This unit applies to the following area(s) of study


Postgraduate - Unit

Refer to the specific census and withdrawal dates for the semester(s) in which this unit is offered.

Faculty

Science

Organisational Unit

School of Earth, Atmosphere and Environment

Coordinator(s)

Professor Nigel Tapper

Offered

Clayton

  • Second semester 2016 (Day)

Notes

Previously coded GYM4370

Synopsis

Urbanisation has profound influences on cities that causes local changes in climate including increased temperature (the Urban Heat Island). Additional impacts include reduced moisture, modified urban waterways, and reduced vegetation. Moreover, urbanisation is linked to hazards such as poor air quality and heat related illnesses. These matters are of particular concern in the context of climate change. This unit will provide an understanding of the relevant physical processes and impacts, along with the associated technological, and socio-political contexts and examine potential solutions by undertaking a sustainable cities approach including the concept of a water sensitive city as an approach to heat mitigation and climate change adaptation. Emphasis is placed on practical, theoretical, observational, analytical and modeling skills developed through lectures, practicals and project work.

Outcomes

On completion students will be able to:

  1. appreciate urban climate knowledge and the critical role of water in the urban environment;
  2. be able to apply climate knowledge to issues of urban sustainability and adaptation to climate change;
  3. have gained practical experience in problem formulation and solution, and in addition;
  4. Level 4 students will have developed specialised skills in research/project formulation.

Assessment

Within semester assessment: 55%
Exam: 45%

Workload requirements

Minimum total expected workload equals 144 hours per semester

See also Unit timetable information

Chief examiner(s)

This unit applies to the following area(s) of study

Prerequisites

18 points of Geography and Environmental Science, Atmospheric Science or permission of the Head of SGES. Other interested undergraduate and level 4 students will need to obtain permission from the Head of SGES

Prohibitions


Postgraduate - Unit

Refer to the specific census and withdrawal dates for the semester(s) in which this unit is offered.

Faculty

Science

Organisational Unit

School of Earth, Atmosphere and Environment

Coordinator(s)

Dr Xuan Zhu

Offered

Clayton

  • First semester 2016 (Flexible)

Synopsis

The unit provides a practical introduction to the principles, techniques and applications in GIS for environmental problem solving and decision making. It covers a wide range of topics including general nature of spatial data, spatial data quality, georeferencing, raster and vector approaches, spatial data management, spatial analysis, spatial modelling, spatial visualisation, terrain analysis, and GIS applications in land use analysis, hydrology, ecology, geoscience, environmental policy and decision analysis.

Outcomes

Upon successful completion, students will be able to:

  1. Understand the fundamental principles of GIS;
  2. Comprehend the nature of spatial data and their importance in environmental science
  3. Identify environmental problems that can be solved with GIS;
  4. Grasp basic GIS skills;
  5. Demonstrate a high level of skills in the use of GIS software (ArcGIS);
  6. Design GIS-based solutions to environmental problems.

Assessment

Within semester assessment: 75%
Exam: 25%

Workload requirements

Minimum total expected workload to achieve the learning outcomes for this unit is 144 hours per semester typically comprising a mixture of scheduled learning activities and independent study. A unit requires on average three/four hours of scheduled activities per week. Scheduled activities may include a combination of teacher directed learning, peer directed learning and online engagement.

See also Unit timetable information

Chief examiner(s)

This unit applies to the following area(s) of study

Prohibitions

ATS3259, APG4758


Postgraduate - Unit

Refer to the specific census and withdrawal dates for the semester(s) in which this unit is offered.

Faculty

Science

Organisational Unit

School of Mathematical Sciences

Coordinator(s)

Professor Fima Klebaner

Offered

Clayton

  • First semester 2016 (Day)

Synopsis

Variations and quadratic variation of functions. Review of integration and probability. Brownian motion. Ito integrals and Ito's formula. Stochastic differential equations and diffusions. Calculation of expectations and PDE's, Feynman-Kac formula. Martingales and semimartingales. Change of probability measure and Girsanov theorem. Fundamental theorems of asset pricing. Change of numeraire. Application to options.

Outcomes

On completion of this unit students will be able to:

  1. Develop specialised mathematical knowledge and skills within the field of stochastic calculus.
  2. Understand the complex connections between financial and probabilistic concepts.
  3. Apply sophisticated stochastic modelling skills within the context of financial markets.
  4. Apply critical thinking to problems in stochastic calculus and financial mathematics.
  5. Apply problem solving skills within the finance context.
  6. Formulate expert solutions to practical financial problems using specialised cognitive and technical skills within the field of stochastic calculus.
  7. Communicate complex information in an accessible format to a non-mathematical audience.

Assessment

Weekly homework: 10%
Assignments: 10%
Minor project: 10%
Exam: 70%

Workload requirements

Two 1.5-hour lectures and one 1-hour tutorial per week

See also Unit timetable information

Chief examiner(s)

Prerequisites

MTH3241 (or equivalent) and MTH3251 (or equivalent)

Co-requisites

Only students enrolled in the Master of Financial Mathematics can enrol in this unit. Exceptions can be made with permission from the unit co-ordinator.


Postgraduate - Unit

Refer to the specific census and withdrawal dates for the semester(s) in which this unit is offered.

Faculty

Science

Organisational Unit

School of Mathematical Sciences

Coordinator(s)

Dr Andrea Collevecchio

Offered

Clayton

  • First semester 2016 (Day)

Synopsis

Doob's convergence theorem. Optional sampling theorem. Discrete Stochastic integral. Martingale inequalities such as Doob and Burkholder-Davis-Gundy inequalities. Bucy-Kalman filter. Applications to finance. Option pricing - discrete Black-Scholes formula. Control theory.

Outcomes

On completion of this unit students will be able to:

  1. Develop specialised mathematical knowledge and skills within the theory of martingales.
  2. Apply sophisticated stochastic modelling skills within a variety of contexts, from population biology to finance to management science, and more.
  3. Apply critical thinking to problems in discrete-time stochastic processes in general, and in the theory of discrete-time martingales in particular.
  4. Formulate expert solutions to practical financial, engineering or scientific problems using specialised cognitive and technical skills within the theory of discrete-time martingales.

Assessment

Weekly homework: 15%
Assignments: 15%
Exam: 70%

Workload requirements

Two 1.5 -hour lectures and one 1-hour tutorial per week

See also Unit timetable information

Chief examiner(s)

Prerequisites

MTH3241 (or equivalent)

Co-requisites

Only students enrolled in the Master of Financial Mathematics can enrol in this unit. Exceptions can be made with permission from the unit co-ordinator.


Postgraduate - Unit

Refer to the specific census and withdrawal dates for the semester(s) in which this unit is offered.

Faculty

Science

Organisational Unit

School of Mathematical Sciences

Coordinator(s)

Associate Professor Kais Hamza

Offered

Clayton

  • Second semester 2016 (Day)

Synopsis

Homogeneous Markov chains in finite and countable state space. Foster-Lyapunov criterion for recurrence and transience. Random walks in one and more dimensions. Polya theorem. Limit theorems: law of iterated logarithms, functional central limit theorem. Connections with the Brownian motion and the heat equation. Applications of random walks to finance and insurance.

Outcomes

On completion of this unit students will be able to:

  1. Develop specialised mathematical knowledge and skills within the theories of markov chains and random walks.
  2. Apply sophisticated stochastic modelling skills within a variety of contexts, from a wide range of scientific areas of knowledge.
  3. Apply critical thinking to problems in Markov chains in general, and in the theory of random walks in particular.
  4. Formulate expert solutions to practical financial, engineering or scientific problems using specialised cognitive and technical skills within the theories of markov chains and random walks.

Assessment

Weekly homework: 15%
Assignments: 15%
Exam: 70%

Workload requirements

Two 2-hour lectures per week

See also Unit timetable information

Chief examiner(s)

Prerequisites

MTH3241 (or equivalent)

Co-requisites

Only students enrolled in the Master of Financial Mathematics can enrol in this unit. Exceptions can be made with permission from the unit co-ordinator.


Postgraduate - Unit

Refer to the specific census and withdrawal dates for the semester(s) in which this unit is offered.

Faculty

Science

Organisational Unit

School of Mathematical Sciences

Coordinator(s)

Associate Professor Kais Hamza

Offered

Clayton

  • Second semester 2016 (Day)

Synopsis

Introduction to options. The binomial model. The Black-Scholes model. Partial differential equations. Black-Scholes formulae. American options. Exotic options.
Basic concepts of risk management. Multivariate models. Copulas and dependence. Aggregate risk. Extreme value theory. Credit risk models and insurance analytics.

Outcomes

On completion of this unit students will be able to:

  1. Develop specialised mathematical knowledge and skills within the fields of partial differential equations and probability theory.
  2. Understand the complex connections between specialised financial and mathematical concepts.
  3. Apply critical thinking to problems in partial differential equations that relate to financial derivatives.
  4. Apply critical thinking to problems in probability theory that relate to risk management.
  5. Apply problem solving skills within the finance context.
  6. Formulate expert solutions to practical financial problems using specialised cognitive and technical skills within the fields of partial differential equations and probability theory.
  7. Communicate complex information in an accessible format to a non-mathematical audience.

Assessment

Weekly homework: 10%
Assignments: 10%
Minor project: 10%
Exam: 70%

Workload requirements

Two 2-hour lectures per week

See also Unit timetable information

Chief examiner(s)

Prerequisites

MTH3011 (or equivalent) and MTH3241 (or equivalent) and MTH3251 (or equivalent)

Co-requisites

Only students enrolled in the Master of Financial Mathematics can enrol in this unit. Exceptions can be made with permission from the unit co-ordinator.


Postgraduate - Unit

Refer to the specific census and withdrawal dates for the semester(s) in which this unit is offered.

Faculty

Science

Organisational Unit

School of Mathematical Sciences

Coordinator(s)

Associate Professor Gregoire Loeper

Offered

Clayton

  • Second semester 2016 (Day)

Synopsis

Interest rate curves. Zero-coupon bonds, spot and forward interest rates. Interest rate derivatives. Stochastic differential equations. Change of measures. No arbitrage pricing and change of numeraire. One-factor short rate models, including Vasicek, Hull and White, CIR and affine models. Two-factor short rate models. The HJM framework and models for forward rates. LIBOR models. Pricing of interest rate derivatives: swaps, caps and swaptions.

Outcomes

On completion of this unit students will be able to:

  1. Develop specialised mathematical knowledge and skills within the field of stochastic calculus.
  2. Understand the complex connections between financial and probabilistic concepts.
  3. Apply sophisticated stochastic modelling skills within the context of interest rate modelling.
  4. Apply critical thinking to problems in interest rate modelling.
  5. Formulate expert solutions to practical financial problems using specialised cognitive and technical skills within the field of stochastic calculus.
  6. Communicate complex information in an accessible format to a non-mathematical audience.

Assessment

Weekly homework: 10%
Assignments: 10%
Minor project: 10%
Exam: 70%

Workload requirements

Two 2-hour lectures per week

See also Unit timetable information

Chief examiner(s)

Prerequisites

MTH5210 (or equivalent)

Co-requisites

Only students enrolled in the Master of Financial Mathematics can enrol in this unit. Exceptions can be made with permission from the unit co-ordinator.


Postgraduate - Unit

Refer to the specific census and withdrawal dates for the semester(s) in which this unit is offered.

Faculty

Science

Organisational Unit

School of Mathematical Sciences

Coordinator(s)

Dr Simon Clarke

Offered

Clayton

  • First semester 2016 (Day)

Synopsis

Introduction to computational methods in finance. Partial differential equations. Numerical solutions of partial differential equations using finite-difference techniques, and the pricing of European options. Implicit, explicit and Crank-Nicolson schemes. Convergence and stability. Numerical solutions of free-boundary value problems and the pricing of American options. The Black-Scholes and Heston stochastic volatility models. Risk-neutral valuation. Tree methods. Introduction to Monte Carlo methods. Euler and Milstein discretization schemes. Variance reduction techniques. Monte Carlo methods for multi-dimensional problems.

Outcomes

On completion of this unit students will be able to:

  1. Develop specialised mathematical knowledge and computational skills within the fields of partial differential equations and probability theory.
  2. Understand the complex connections between specialised financial and mathematical concepts.
  3. Apply critical thinking to problems in partial differential equations that relate to financial derivatives.
  4. Apply computational problem solving skills within the finance context.
  5. Formulate expert solutions to practical financial problems using specialised cognitive and technical skills within the fields of partial differential equations and probability theory.
  6. Communicate complex information in an accessible format to a non-mathematical audience.

Assessment

Assignments: 10%
Minor project: 20%
Exam: 70%

Workload requirements

Two 1.5-hour lectures and one 1-hour tutorial per week

See also Unit timetable information

Chief examiner(s)

Co-requisites

Only students enrolled in the Master of Financial Mathematics can enrol in this unit. Exceptions can be made with permission from the unit co-ordinator.


Postgraduate - Unit

Refer to the specific census and withdrawal dates for the semester(s) in which this unit is offered.

Faculty

Science

Organisational Unit

School of Mathematical Sciences

Coordinator(s)

Associate Professor Gregoire Loeper

Offered

Clayton

  • First semester 2016 (Day)

Synopsis

Bayesian inference. Linear Gaussian models. Kalman filter. Maximum likelihood. Fischer information. Cramer-Rao bound. Supervised classification. Tree based methods. Support vector machines. Introduction to R.

Outcomes

On completion of this unit students will be able to:

  1. Develop specialised statistical knowledge and skills within the field of statistical learning.
  2. Understand the complex connections between specialised financial and mathematical concepts.
  3. Apply critical thinking to problems in statistical learning that relate to financial models.
  4. Apply estimation and calibration solving skills within the finance context.
  5. Formulate expert solutions to practical financial problems using specialised cognitive and technical skills within the fields of statistical learning.
  6. Communicate complex information in an accessible format to a non-mathematical audience.

Assessment

Weekly homework: 10%
Assignments: 10%
Minor project: 10%
Exam: 70%

Workload requirements

Two 1.5-hour lectures and one 1-hour tutorial per week

See also Unit timetable information

Chief examiner(s)

Co-requisites

Only students enrolled in the Master of Financial Mathematics can enrol in this unit. Exceptions can be made with permission from the unit co-ordinator.


Postgraduate - Unit

Refer to the specific census and withdrawal dates for the semester(s) in which this unit is offered.

Faculty

Science

Organisational Unit

School of Mathematical Sciences

Coordinator(s)

Associate Professor Gregoire Loeper

Offered

Clayton

  • First semester 2016 (Day)

Synopsis

Efficient market hypothesis. Extreme events. Volatility clustering. Poisson process. Hawke's process. Correlation estimators. Hayashi-Yoshida estimator. Lead-lag. Market impact. Optimal execution. Agent models.

Outcomes

On completion of this unit students will be able to:

  1. Develop specialised financial skills within the fields of statistics and probability theory.
  2. Understand the complex connections between specialised financial and mathematical concepts.
  3. Apply critical thinking to problems in statistics and probability that relate to financial markets.
  4. Apply problem solving skills within the finance context.
  5. Formulate expert solutions to practical financial problems using specialised cognitive and technical skills within the fields of statistics and probability.
  6. Communicate complex information in an accessible format to a non-mathematical audience.

Assessment

Weekly homework: 10%
Assignments: 10%
Minor project: 10%
Exam: 70%

Workload requirements

Two 1.5-hour lectures and one 1-hour tutorial per week

See also Unit timetable information

Chief examiner(s)

Co-requisites

Only students enrolled in the Master of Financial Mathematics can enrol in this unit. Exceptions can be made with permission from the unit co-ordinator.


Postgraduate - Unit

Refer to the specific census and withdrawal dates for the semester(s) in which this unit is offered.

Faculty

Science

Organisational Unit

School of Mathematical Sciences

Coordinator(s)

Gregoire Loeper

Offered

Clayton

  • Second semester 2016 (Day)

Synopsis

This unit is designed to provide students with industry experience and work-based learning. Through the placement, students will be able to apply financial thinking, modelling techniques and mathematical and statistical skills acquired throughout the Masters programme to solve real-life problems in finance and related areas. In the process they will acquire invaluable experience and knowledge on the functioning of a finance-related workplace.
Students must complete at least 360 hours of placement in a relevant industry.

Outcomes

The placement will enable students to

  1. Put into practice financial thinking, modelling techniques and mathematical and statistical skills acquired throughout the programme;
  2. Analyse financial and/or insurance data using tools developed throughout the programme;
  3. Construct models and solutions in specific settings relating to financial and/or insurance problems;
  4. Recommend solutions to real-life problems in finance and related areas;
  5. Design solutions to real-life problems in finance and related areas based on financial thinking, modelling techniques and mathematical and statistical skills acquired throughout the programme to;
  6. Exhibit effective reporting and writing skills in the context of a workplace.

At the end of this capstone unit, students are expected to gain graduate placements in relevant industries.

Assessment

Minor reports (3): 30% (10% each)
Final report: 50%
Oral presentation: 20%

Workload requirements

The workload in this unit is made up of two components:

  1. Work hours as agreed to by the student, the industry partner and the teaching staff. Working hours and conditions may vary from partner to partner.
  2. Reporting and report writing: 2 hours per week for the duration of the internship (at least 10 weeks) and 20 hours total for the final report.

See also Unit timetable information

Chief examiner(s)

Prerequisites

Must have passed all of MTH5210, MTH5510, MTH5520 and MTH5530

Prohibitions

Must not have completed any of MTH5810, MTH5820 & MTH5840


Postgraduate - Unit

Refer to the specific census and withdrawal dates for the semester(s) in which this unit is offered.

Faculty

Science

Organisational Unit

School of Mathematical Sciences

Coordinator(s)

Associate Professor Gregoire Loeper

Offered

Not offered in 2016

Synopsis

This unit is designed to provide students with industry experience and work-based learning. Through the placement, students will be able to apply financial thinking, modelling techniques and mathematical and statistical skills acquired throughout the Masters programme to solve real-life problems in finance and related areas. In the process they will acquire invaluable experience and knowledge on the functioning of a finance-related workplace.

Students must complete at least 180 hours of placement in a relevant industry.

Outcomes

The placement will enable students to

  1. Put into practice financial thinking, modelling techniques and mathematical and statistical skills acquired throughout the programme;
  2. Analyse financial and/or insurance data using tools developed throughout the programme;
  3. Construct models and solutions in specific settings relating to financial and/or insurance problems;
  4. Recommend solutions to real-life problems in finance and related areas;
  5. Design solutions to real-life problems in finance and related areas based on financial thinking, modelling techniques and mathematical and statistical skills acquired throughout the programme;
  6. Exhibit effective reporting and writing skills in the context of a workplace.

At the end of this capstone unit, students are expected to gain graduate placements in relevant industries.

Assessment

Three minor reports: 30%
Oral presentation: 20%
Final report: 50%

Chief examiner(s)

To be advised

Prerequisites

Prohibitions

MTH5810 and MTH5830


Postgraduate - Unit

Refer to the specific census and withdrawal dates for the semester(s) in which this unit is offered.

Faculty

Science

Coordinator(s)

Professor Gary Dykes

Offered

Malaysia

  • First semester 2016 (Day)
  • Second semester 2016 (Day)
  • Full year 2016 (Day)

Synopsis

Students will undertake a supervised research project. Students will carry out a research project and present the results of their study in both written and oral form. Information about research projects will be available from the course coordinator towards the end of the preceding semester.

Outcomes

On completion of the course, students will have demonstrated a high-level of understanding of the key theoretical and practical aspects of their chosen discipline, including to:

  1. be able to critically review the scientific literature in their specialist area of study;
  2. understand the processes involved in the design, development and implementation of a relevant research project;
  3. be able to complete and analyse a set of laboratory-based, computer-based, field-based, theoretical or other appropriate studies;
  4. be proficient in data acquisition, critical analysis of results, appropriate presentation, and scientific word processing;
  5. demonstrate communication skills in both oral and written presentations to both a specialist and a non-specialist scientific audience, including the ability to write and present scientific work in a potentially publishable way;
  6. have acquired a range of advanced technical skills appropriate to their area of study;
  7. have demonstrated the capability to perform a variety of scientific procedures and techniques that are essential to the satisfactory completion and reporting of a research project;
  8. have acquired, where appropriate, sound knowledge of OHSE regulations, including hazardous and dangerous materials and risk assessments;
  9. have developed, where appropriate, an awareness of the ethical approval processes required when working with humans or animals;
  10. have demonstrated potential to pursue higher studies and learning in their area of study;
  11. have gained insight into the breadth and diversity of their discipline and its place within the broader scope of science.

Assessment

Assessment will include a written thesis and oral presentation and/or oral defence. Final assessment methods and weightings will be advised by the unit coordinator prior to commencement.

Workload requirements

Full year

See also Unit timetable information

Chief examiner(s)

Prerequisites

Completion of the requirements for levels one to three of the Bachelor of Science and entry into Master of Science Preliminary

Co-requisites


Postgraduate - Unit

Refer to the specific census and withdrawal dates for the semester(s) in which this unit is offered.

Faculty

Science

Coordinator(s)

Professor Gary Dykes

Offered

Malaysia

  • First semester 2016 (Day)
  • Second semester 2016 (Day)
  • Full year 2016 (Day)

Synopsis

This unit provides advanced instruction on experimental design and data analysis and develops skills in critical thinking and examination of the scientific literature. Students will also examine appropriate Occupational Health, Safety and Environmental issues and learn about the ethical requirements associated with research involving humans and animals. As a part of this unit, students will convene and present a research symposium. This unit relates strongly to the Science Graduate Attributes and provides support for students wishing to develop a career in research science.

Outcomes

On completion of the unit, students:

  1. will understand experimental design and sampling methods relevant to their research project;
  2. can tailor research design and experimental protocols, giving consideration to available resources, occupational health, safety and environment requirements and research ethics;
  3. can critically analyse articles from the scientific literature;
  4. can present scientific ideas and the results of their research (orally and in writing) clearly and effectively, choosing appropriate materials and presentation styles for general and scientific audiences;
  5. can manage their work requirements, both independently and as a member of a team;
  6. will have demonstrated an ability to apply the University's Occupational Health, Safety and Environmental requirements appropriately within the context of their research discipline;
  7. will have demonstrated an ability to apply the University's requirements regarding the ethics of conducting research on humans and/or animals appropriately within the context of their research discipline.

Assessment

100% assignments

Workload requirements

Approximately four hours of lectures/workshops per fortnight for 12 weeks (one semester).

See also Unit timetable information

Chief examiner(s)

Prerequisites

Completion of the requirements for levels one to three of the Bachelor of Science and entry into Master of Science Preliminary

Co-requisites


Postgraduate - Unit

Refer to the specific census and withdrawal dates for the semester(s) in which this unit is offered.

Faculty

Science

Offered

Gippsland

  • Research quarter 1 2016 (Day)
  • Research quarter 1 2016 (External Candidature)
  • Research quarter 2 2016 (Day)
  • Research quarter 2 2016 (External Candidature)
  • Research quarter 3 2016 (Day)
  • Research quarter 3 2016 (External Candidature)
  • Research quarter 4 2016 (Day)
  • Research quarter 4 2016 (External Candidature)

Synopsis

This unit is used by the faculty and/or Monash Institute of Graduate Research to enrol students undertaking Higher Degrees by Research. Students will not be able to enrol in this unit via WES.


Postgraduate - Unit

Refer to the specific census and withdrawal dates for the semester(s) in which this unit is offered.

Faculty

Science

Offered

Clayton

  • Research quarter 1 2016 (Day)
  • Research quarter 1 2016 (External Candidature)
  • Research quarter 2 2016 (Day)
  • Research quarter 2 2016 (External Candidature)
  • Research quarter 3 2016 (Day)
  • Research quarter 3 2016 (External Candidature)
  • Research quarter 4 2016 (Day)
  • Research quarter 4 2016 (External Candidature)

Synopsis

This unit is used by the faculty and/or Monash Institute of Graduate Research to enrol students undertaking Higher Degrees by Research. Students will not be able to enrol in this unit via WES.


Postgraduate - Unit

Refer to the specific census and withdrawal dates for the semester(s) in which this unit is offered.

Faculty

Science

Offered

Clayton

  • Research quarter 1 2016 (Day)
  • Research quarter 1 2016 (External Candidature)
  • Research quarter 2 2016 (Day)
  • Research quarter 2 2016 (External Candidature)
  • Research quarter 3 2016 (Day)
  • Research quarter 3 2016 (External Candidature)
  • Research quarter 4 2016 (Day)
  • Research quarter 4 2016 (External Candidature)

Synopsis

This unit is used by the faculty and/or Monash Institute of Graduate Research to enrol students undertaking Higher Degrees by Research. Students will not be able to enrol in this unit via WES.


Postgraduate - Unit

Refer to the specific census and withdrawal dates for the semester(s) in which this unit is offered.

Faculty

Science

Offered

Clayton

  • Research quarter 1 2016 (Day)
  • Research quarter 1 2016 (External Candidature)
  • Research quarter 2 2016 (Day)
  • Research quarter 2 2016 (External Candidature)
  • Research quarter 3 2016 (Day)
  • Research quarter 3 2016 (External Candidature)
  • Research quarter 4 2016 (Day)
  • Research quarter 4 2016 (External Candidature)

Synopsis

This unit is used by the faculty and/or Monash Institute of Graduate Research to enrol students undertaking Higher Degrees by Research. Students will not be able to enrol in this unit via WES.


Postgraduate - Unit

Refer to the specific census and withdrawal dates for the semester(s) in which this unit is offered.

Faculty

Science

Offered

Clayton

  • Research quarter 1 2016 (Day)
  • Research quarter 1 2016 (External Candidature)
  • Research quarter 2 2016 (Day)
  • Research quarter 2 2016 (External Candidature)
  • Research quarter 3 2016 (Day)
  • Research quarter 3 2016 (External Candidature)
  • Research quarter 4 2016 (Day)
  • Research quarter 4 2016 (External Candidature)

Synopsis

This unit is used by the faculty and/or Monash Institute of Graduate Research to enrol students undertaking Higher Degrees by Research. Students will not be able to enrol in this unit via WES.


Postgraduate - Unit

Refer to the specific census and withdrawal dates for the semester(s) in which this unit is offered.

Faculty

Science

Offered

Clayton

  • Research quarter 1 2016 (Day)
  • Research quarter 1 2016 (External Candidature)
  • Research quarter 2 2016 (Day)
  • Research quarter 2 2016 (External Candidature)
  • Research quarter 3 2016 (Day)
  • Research quarter 3 2016 (External Candidature)
  • Research quarter 4 2016 (Day)
  • Research quarter 4 2016 (External Candidature)

Synopsis

This unit is used by the faculty and/or Monash Institute of Graduate Research to enrol students undertaking Higher Degrees by Research. Students will not be able to enrol in this unit via WES.


Postgraduate - Unit

Refer to the specific census and withdrawal dates for the semester(s) in which this unit is offered.

Faculty

Science

Offered

Clayton

  • Research quarter 1 2016 (Day)
  • Research quarter 1 2016 (External Candidature)
  • Research quarter 2 2016 (Day)
  • Research quarter 2 2016 (External Candidature)
  • Research quarter 3 2016 (Day)
  • Research quarter 3 2016 (External Candidature)
  • Research quarter 4 2016 (Day)
  • Research quarter 4 2016 (External Candidature)

Synopsis

This unit is used by the faculty and/or Monash Institute of Graduate Research to enrol students undertaking Higher Degrees by Research. Students will not be able to enrol in this unit via WES.


Postgraduate - Unit

Refer to the specific census and withdrawal dates for the semester(s) in which this unit is offered.

Faculty

Science

Offered

Clayton

  • Research quarter 1 2016 (Day)
  • Research quarter 2 2016 (Day)
  • Research quarter 3 2016 (Day)
  • Research quarter 4 2016 (Day)

Synopsis

This unit is used by the faculty and/or Monash Institute of Graduate Research to enrol students undertaking Higher Degrees by Research. Students will not be able to enrol in this unit via WES.


Postgraduate - Unit

Refer to the specific census and withdrawal dates for the semester(s) in which this unit is offered.

Faculty

Science

Offered

Malaysia

  • Research quarter 1 2016 (Day)
  • Research quarter 1 2016 (External Candidature)
  • Research quarter 2 2016 (Day)
  • Research quarter 2 2016 (External Candidature)
  • Research quarter 3 2016 (Day)
  • Research quarter 3 2016 (External Candidature)
  • Research quarter 4 2016 (Day)
  • Research quarter 4 2016 (External Candidature)

Synopsis

This unit is used by the faculty and/or Monash Institute of Graduate Research to enrol students undertaking Higher Degrees by Research. Students will not be able to enrol in this unit via WES.


Postgraduate - Unit

Refer to the specific census and withdrawal dates for the semester(s) in which this unit is offered.

Faculty

Science

Offered

Clayton

  • Research quarter 1 2016 (Day)
  • Research quarter 1 2016 (External Candidature)
  • Research quarter 2 2016 (Day)
  • Research quarter 2 2016 (External Candidature)
  • Research quarter 3 2016 (Day)
  • Research quarter 3 2016 (External Candidature)
  • Research quarter 4 2016 (Day)
  • Research quarter 4 2016 (External Candidature)

Synopsis

This unit is used by the faculty and/or Monash Institute of Graduate Research to enrol students undertaking Higher Degrees by Research. Students will not be able to enrol in this unit via WES.


Postgraduate - Unit

Refer to the specific census and withdrawal dates for the semester(s) in which this unit is offered.

Faculty

Science

Offered

Clayton

  • Research quarter 1 2016 (Day)
  • Research quarter 1 2016 (External Candidature)
  • Research quarter 2 2016 (Day)
  • Research quarter 2 2016 (External Candidature)
  • Research quarter 3 2016 (Day)
  • Research quarter 3 2016 (External Candidature)
  • Research quarter 4 2016 (Day)
  • Research quarter 4 2016 (External Candidature)

Synopsis

This unit is used by the faculty and/or Monash Institute of Graduate Research to enrol students undertaking Higher Degrees by Research. Students will not be able to enrol in this unit via WES.


Postgraduate - Unit

Refer to the specific census and withdrawal dates for the semester(s) in which this unit is offered.

Faculty

Science

Offered

Clayton

  • Research quarter 1 2016 (Day)
  • Research quarter 1 2016 (External Candidature)
  • Research quarter 2 2016 (Day)
  • Research quarter 2 2016 (External Candidature)
  • Research quarter 3 2016 (Day)
  • Research quarter 3 2016 (External Candidature)
  • Research quarter 4 2016 (Day)
  • Research quarter 4 2016 (External Candidature)

Synopsis

This unit is used by the faculty and/or Monash Institute of Graduate Research to enrol students undertaking Higher Degrees by Research. Students will not be able to enrol in this unit via WES.


Postgraduate - Unit

Refer to the specific census and withdrawal dates for the semester(s) in which this unit is offered.

Faculty

Science

Offered

Clayton

  • Research quarter 1 2016 (Day)
  • Research quarter 1 2016 (External Candidature)
  • Research quarter 2 2016 (Day)
  • Research quarter 2 2016 (External Candidature)
  • Research quarter 3 2016 (Day)
  • Research quarter 3 2016 (External Candidature)
  • Research quarter 4 2016 (Day)
  • Research quarter 4 2016 (External Candidature)

Synopsis

This unit is used by the faculty and/or Monash Institute of Graduate Research to enrol students undertaking Higher Degrees by Research. Students will not be able to enrol in this unit via WES.


Postgraduate - Unit

Refer to the specific census and withdrawal dates for the semester(s) in which this unit is offered.

Faculty

Science

Offered

Clayton

  • Research quarter 1 2016 (Day)
  • Research quarter 1 2016 (External Candidature)
  • Research quarter 2 2016 (Day)
  • Research quarter 2 2016 (External Candidature)
  • Research quarter 3 2016 (Day)
  • Research quarter 3 2016 (External Candidature)
  • Research quarter 4 2016 (Day)
  • Research quarter 4 2016 (External Candidature)

Synopsis

This unit is used by the faculty and/or Monash Institute of Graduate Research to enrol students undertaking Higher Degrees by Research. Students will not be able to enrol in this unit via WES.