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Term 1 Support Classes

Please make sure you have read this before filling in this form.

If you are not already a Senior Graduate Teaching Assistant, you must complete an application to become one; see Senior Graduate Teaching Assistant. The deadline for this is 10th September.

All marking will be handed in, marked, and returned electronically. If you don't have it already, the department plans to provide you with hardware to help with this. If you have any queries about this form then please contact Mark Cummings, m.s.cummings@warwick.ac.uk


 

Term 1 modules


The Department requires well qualified teachers in order to provide this level of support and so a broad familiarity with the subject is essential, which must usually be demonstrated by being an existing postgraduate (research) student. We will, in exceptional cases, also accept applications from postgraduate (taught) students in the Mathematics Department and other applications if the applicant can demonstrate the necessary background. Please contact Mark Cummings, m.s.cummings@warwick.ac.uk, if you have any queries about this.

From the list below, please indicate in the subsequent boxes which modules you might be able to provide support classes (TA) for and/or mark for. Just because a module appears in the lists below does not mean that a TA will necessarily be required so please apply for a range of modules if you are able to.

You can indicate your preferred module(s), others you would be interested in supporting, and which ones you might be able to support if needed.

There are sections further down to select how many hours a week you would be prepared to take on. Previous TAs may get priority for classes they have taught before. If a lecturer arranges with you directly to TA a support class it is vital that you let me know by email (to m.s.cummings@warwick.ac.uk).

Note: the exact requirements for each module listed below in terms of marking and/or support classes are not yet known.

 

Provisional list of modules

MA124 Maths by Computer (inc marking) *

MA147 Mathematical Methods and Modelling 1 (inc marking)

MA240 Modelling Nature's Nonlinearity (inc marking) *

MA241 Combinatorics (inc marking)

MA243 Geometry (inc marking)

MA250 Partial Differential Equations

MA256 Introduction to Mathematical Biology

MA257 Introduction to Number Theory (inc marking)

MA265 Methods of Mathematical Modelling 3 (marking, teaching/marking) *

MA267 Groups and Rings (inc marking)

MA268 Algebra 3 (marking, teaching/marking) *

MA270 Analysis 3 (marking, teaching/marking) *

MA271 Mathematical Analysis 3 (inc marking)

MA2K3 Consolidation *

MA359 Measure Theory (inc marking)

MA390 Topics in Mathematical Biology

MA397 Consolidation (inc marking) *

MA398 Matrix Analysis and Algorithms (inc marking)

MA3B8 Complex Analysis

MA3D5 Galois Theory (inc marking)

MA3F1 Introduction to Topology (inc marking)

MA3G6 Commutative Algebra (inc marking)

MA3G7 Functional Analysis 1

MA3H3 Set Theory

MA3H5 Manifolds

MA3J4 Mathematical Modelling and PDEs

MA3J8 Approximation Theory and Applications

MA3K0 Probability of Many Variables (formerly High-Dimensional Probability) (inc marking)

MA3K4 Introduction to Group Theory

MA3K6 Boolean Functions (inc marking)

MA3K9 Mathematics of Digital Signal Processing (inc marking)

MA3L2 Optimisation (inc marking)

MA3L3 Communicating Mathematics (inc marking) *

MA424 Dynamical Systems

MA426 Elliptic Curves (inc marking)

MA433 Fourier Analysis

MA448 Hyperbolic Geometry

MA473 Reflection Groups

MA482 Stochastic Analysis

MA4A2 Advanced PDEs

MA4C0 Differential Geometry (inc marking)

MA4E0 Lie Groups

MA4H0 Applied Dynamical Systems

MA4H4 Geometric Group Theory (inc marking)

MA4J3 Graph Theory

MA4L0 Advanced Topics in Fluids

MA4L2 Statistical Mechanics

MA4M2 Mathematics of Inverse Problems

MA4N1 Theorem Proving With Lean (inc marking) *

MA4N4 Transport Processes in Mathematical Biology

 

* modules with unusual arrangements; see the end of the Information page for details, or enquire.


 
Please state your preferences regarding support classes and marking.

Supervisions


I would like to supervise (you may select both options if you wish):

Teaching Hours


Please indicate how many hours you are prepared to take on. You should not make financial plans which depend on a particular level of teaching income form the Department without discussing it with us first.

Note, if you have a Student Visa then you cannot exceed the maximum number of hours stipulated in your visa (usually 20 hours). This includes both contact and marking/prep hours.


Please note: Supervisor and TA training will be provided at the start of Term, these are compulsory if you have not taken them previously.


I expect to be in the UK to deliver any teaching sessions/supervisions allocated to me in 2025/26.
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