Changes
to Programme Regulations and Programme Specifications for 2003/2004
This form is available at http://www.lboro.ac.uk/admin/ar/templates/index.htm
Spaces can be expanded as required.
Attached are:
Draft
Programme Regulations for 2003/04 (with any Distance Learning
modules identified) r
Programme Regulations for 2002/03 annotated with proposed changes r
Draft Programme Specification for 2003/04 r
Programme Specification
for 2002/03, annotated with proposed changes r
Consultation Forms, as
appropriate r
Approval Route
Head of
Department/Chair of Department’s Learning and Teaching Committee
Signature
Date
Associate Dean (Teaching) Decisions
(tick as appropriate)
AD(T) approves
Proposal raises strategic issues
Proposal requires referral to Chair of CSC
AD(T) comments:
Associate
Dean (Teaching) Signature
Date sent
to Jennie Elliott
(please attach all papers)
Chair of
CSC Signature
Date
Actioned by
Jennie Elliott and notified back to Department on
Date
[March
2003]
LOUGHBOROUGH
UNIVERSITY
REGULATIONS FOR THE HONOURS DEGREE
PROGRAMMES IN
MATHEMATICS
(for students entering in October 2002 and
thereafter)
These
Programme Regulations should be read in conjunction with the General
Regulations for Undergraduate Awards (GRUA) and the relevant Module
Specifications. Notice of change will
be given by the
Department
responsible for the programme.
1. Structure
1.1 Administrative
responsibility for the programmes rests with the Department of Mathematical
Sciences.
1.2 The programmes lead to the
Degree of B.Sc. or M.Math.
1.3 The duration
of the BSc programme is a) 6 semesters full-time b) 8 semesters full-time or c)
an 8 semester sandwich programme.
Students on the 8 semester full-time and sandwich programmes are
required to spend the year following Part B either (a) on an approved course of
study at a European University or (b) undertaking professional training
respectively leading to the award of the Diploma in Professional Studies (DPS)
in accordance with Senate Regulation XI.
The duration of the MMath programme is a) 8 semesters
full-time or b) a 10 semester sandwich programme. Students on the 10 semester sandwich programme are required to
spend the year following either Part B or Part C undertaking professional
training leading to the award of the Diploma in Professional Studies (DPS) in
accordance with Senate Regulation XI.
2. Content
2.1 Part
A - Introductory Modules
2.1.1 Semesters
1 & 2
COMPULSORY MODULES (total modular weight 40)
Code Title Modular
Weight
MAA340 Calculus 20
MAA342 Linear Algebra 20
2.1.2 Semester 1
COMPULSORY MODULES (total modular weight 40)
Code Title Modular
Weight
MAA141 Geometry, Vectors & Complex Numbers 10
MAA145 Mathematical Thinking 10
MAA155 Introduction to Applied Mathematics 10
MAA160 Computer Applications in Mathematics 10
2.1.3 Semester
2
(i) COMPULSORY
MODULES (total modular weight
30)
Code Title Modular
Weight
MAA241 Sequences & Series 10
MAA255 Differential Equations 10
MAA270 Introductory Statistics 10
(ii)
OPTIONAL MODULES (total
modular weight 10)
Code Title Modular
Weight
MAA245 Numbers 10
Another module chosen from the
University’s
Undergraduate Module Catalogue 10
2.2 Part
B - Degree Modules
2.2.1 Semester 1
(i) COMPULSORY
MODULES (total modular weight
30)
Code Title Modular
Weight
MAB100 Mathematical Skills & Techniques 10
MAB141 Analysis 10
MAB150 Vector Calculus 10
(ii) OPTIONAL
MODULES (total modular
weight 30)
Code Title Modular
Weight
MAB142 Vector Spaces 10
MAB155 Particle Dynamics 10
MAB160 Numerical Methods 1 10
MAB170 Probability Theory 10
Another module chosen from the
University’s
Undergraduate Module Catalogue 10
MAB142 is compulsory
for MMath candidates.
2.2.2 Semester 2
(i) COMPULSORY
MODULES (total modular weight
20)
Code Title Modular
Weight
MAB240 Fourier Analysis & Partial Differential
Equations 10
MAB241 Complex Analysis 10
(ii) OPTIONAL
MODULES (total modular
weight 40)
Code Title Modular
Weight
MAB242 Abstract Algebra 10
MAB250 ODEs & Calculus of Variations 10
MAB260 Numerical Methods 2 10
MAB265 Scientific Programming 10
MAB270 Statistical Modelling 10
Another module chosen from the
University’s
Undergraduate Module Catalogue 10
MAB242 & MAB250
are compulsory for MMath candidates.
2.3 Part I
BSc
candidates on the four year full-time programme must undertake an approved
course of study at a European University.
BSc. candidates on the four year sandwich programme must undertake
professional training.
MMath
candidates on the five year sandwich programme must undertake professional
training. The training may take place either between Part B and Part C or
between Part C and Part D.
2.4 Part C - Degree Modules
In Part C, BSc students must either
i.
take the
module MAC303 Communicating Mathematics,
or
ii.
take the module
MAC300 BSc Mathematics Project. The BSc Mathematics Project will normally be
available only to those students who have attained an average mark of at least
60% in semester 1 of Part B.
2.4.1 Semesters
1 & 2
COMPULSORY
MODULE
(BSc programmes only, total modular weight 20)
Code Title Modular
Weight
MAC300 BSc Mathematics Project 20
or
MAC303 Communicating Mathematics 20
2.4.2 Semester 1
OPTIONAL MODULES
(BSc programmes, total modular weight 50, MMath programme, total modular weight 60)
Code Title Modular
Weight
MAC145 Linear Differential Equations 10
MAC146 Metric Spaces 10
MAC147 Number Theory 10
MAC150 Inviscid Fluid Mechanics 10
MAC161 Finite Difference Methods 10
MAC174 Industrial Applications of Statistics 10
MAC175 Operational Research 10
MAC195 Analytical Dynamics 10
MAC197 Introduction to Differential Geometry 10
PHC130 Fundamentals of Quantum Information
OR
Another module chosen from the
University’s
Undergraduate Module Catalogue 10
MAC145 & MAC146
are compulsory for MMath candidates.
2.4.3 Semester 2
OPTIONAL MODULES (BSc programmes, total
modular weight 50,
MMath programme, total modular weight 60)
Code Title Modular
Weight
MAC251 Vibrations and Waves 10
MAC272 Time Series Analysis 10
MAC275 State Space & Optimal Control 10
MAC277 Optimisation 10
MAC295 Order and Chaos 10
MAC296 Special Relativity 10
MAC297 Mathematical Biology 10
PHB230 Science of the Internet
OR
PHC230 Quantum Information and Computing
OR
Another module chosen from the
University’s
Undergraduate Module Catalogue 10
2.5 Part D -
Degree Modules
2.5.1 Semester
1 and 2
(i) COMPULSORY MODULE (total modular weight 30)
Code Title Modular
Weight
MAD300 MMath Mathematics Project 30
2.5.2 Semester 1
(i) COMPULSORY MODULES (total modular weight 30)
Code Title Modular
Weight
MAP111 Mathematical Modelling 15
MAD102 Regular and Chaotic Dynamics 15
(ii) OPTIONAL
MODULES (total modular
weight 15)
Code Title Modular
Weight
MAP103 Fluid Mechanics 15
MAP104 Stochastic Analysis 15
MAP105 Topics in Mathematical Biology 15
TTP401 Basic
Fault Tree and Event Tree Concepts 15
2.5.3 Semester
2
(i) COMPULSORY MODULES (total modular weight 30)
Code Title Modular
Weight
MAP211 Modelling, Problem Solving and Student
Seminars 15
MAD201 Advanced Complex Analysis 15
(ii) OPTIONAL MODULES (total modular weight 15)
Code Title Modular
Weight
MAP201 Elements of Partial Differential Equations 15
MAP203 Atmosphere-Ocean Dynamics 15
MAP204 Mathematics of Finance 15
MAP205 Physiological Modelling and Neurodynamics 15
MAP206 Statistical Techniques for Industry 15
2.6 Total
Modular Weighting per Semester
Students normally study modules with a total weight
of 60 in each semester. In this context, the modular weights of the project MAC300
and of the module MAC303 are assumed to be split 10:10 over the two semesters,
and in Part D MAD300 is assumed to be split 15:15 over the two semesters. However, in Part C, students may be allowed
to study modules up to a total weight of 70 in a semester, 120 in the Part,
subject to the consent of the Head of Department.
3. Assessment
3.1 Criteria
for Progression and Degree Award
Candidates must achieve the minimum credit
requirements set out in GRUA in order to progress through the programme and
qualify for the award of the degree.
In order to progress from Part A to Part B, all
candidates must, in addition, achieve at least 40% in core Mathematics modules,
MAA340 and MAA342 and at least 30% in all other modules.
In order to progress from Part B to Part C, MMath
candidates must, in addition, achieve at least 30% in all modules.
In order to progress from Part C to Part D, MMath
candidates must, in addition, achieve at least 30% in all modules.
3.2 Relative
Weighting of Parts of the Programmes for the Purpose of the Final Degree
Classification
Candidates’ final degree classification will be
determined on the basis of their performance in degree level module assessments
in Parts B and C (plus D for MMath candidates), in accordance with the scheme
set out in GRUA. The average percentage
marks for each Part will be combined in the ratio
BSc candidates Part
B : Part C = 1 : 3
MMath
candidates Part B : Part C : Part D = 1 : 3 : 4
to determine the overall percentage mark for the
Programme (the Programme Mark).
3.3 Re-assessment
Provision will be made in accordance with GRUA for
BSc candidates who have the right of re-assessment in Parts A and B of the
programme and MMath candidates who have the right of re-assessment in Parts A,
B and C of the programme to undergo re-assessment in the University’s special
assessment period.
3.4 Criteria for candidates who do not receive
permission to Progress or gain the award of Degree.
Any
candidate who fails to achieve the criteria for progression from Part A to Part
B shall have the opportunity to repeat Module Assessments in accordance with
the provisions of GRUA in order to qualify to progress to Part B.
Any candidate who fails to
achieve the criteria for progression from Part B to Part C shall have the
opportunity to repeat Module Assessments in accordance with the provisions of
GRUA in order to qualify to progress to Part C. Alternatively, an MMath candidate may elect to enter Part C of
the BSc degree programme in Mathematics provided that the candidate has
achieved the criteria for progression required for that programme. Failure at re-assessment will not prejudice
this permission to enter the BSc degree programme subsequently.
Any candidate who fails to achieve the criteria for
progression from Part C to Part D shall have the opportunity to repeat Module
Assessments in accordance with the provisions of GRUA in order to qualify to
progress to Part D. The Programme
Board may at its discretion award the degree of BSc in Mathematics to any
candidate who has satisfied the requirements for that degree. Failure at re-assessment will not prejudice
the candidate’s eligibility for such an award.
Any
candidate who, having successfully completed Part C, is unable to commence or
complete Part D or fails to achieve the criteria necessary for the award of the
degree of MMath in Mathematics may at the discretion of the Programme Board be
awarded the degree of BSc in Mathematics with a classification corresponding to
the candidate’s achievements in Part B and C assessments and determined on the
basis of the weighting given for the BSc programme.