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Financial Mathematics – (M.Sc.)

Cass Business School

Master's Programmes
Application Deadline: We have no specific application deadline, and an early application is recommended
Annual Tuition Fee: ≈ € 24,455 -
Location: London / United Kingdom / View location on map ▾ Hide location on map ▴
Duration: 12 months Start Date: September
Educational Form:
  • Taught
Education Variants:
  • Fulltime
Languages: English 

Location of Cass Business School

The MSc in Financial Mathematics gives you the tools necessary to undertake high quality research in both financial and academic institutions.

As such, you will be equipped for roles involving the development of pricing and risk management models and their testing, or for a career as a risk analyst or quantitative analyst.

You will acquire an in-depth knowledge and understanding of financial mathematics. This will include financial mathematical theory and modelling, along with probability theory and programming which is then applied for asset pricing, modelling interest rates and risk management.

This programme is rigorous with respect to the mathematics but also places great emphasis on linking theory with real world developments. You will often be exposed to the teaching of real world practitioners from the City of London.

Cass's proximity to the City of London, and our close links to many of its institutions, will help you to access outstanding networking and career opportunities.

Career opportunities

Many graduates from the MSc in Financial Mathematics progress to one of two fields:

  • derivatives valuation and portfolio management within investment houses
  • research departments within banks and consultancy firms

MSc in Financial Mathematics Employability

Our Graduate Destination Survey of last year's MSc in Financial Mathematics cohort shows that 89% of graduates are now either in work (68%) or not job seeking as they are in further study, military service etc. (21%)*
Some examples of where graduates from the 2009/10 MSc in Financial Mathematics are working are:

  • Barclays Capital - Market risk - Reporter for FX & CRT
  • J.P. Morgan - Risk Reporting - Risk Analyst
  • Aviva Investors - Credit Team - Graduate Analyst
  • Markit - FX Derivatives - Vice President
  • Pareto Investment Management - Research - Research Associate

Contents

We review all our courses regularly to keep them up-to-date on issues of theory, practice and relevance. Therefore, there might be some late changes to the detailed content of the modules and occasionally to module titles.

To satisfy the requirements of the degree programme, students must complete:

nine core courses

and

five electives

or

one elective and a Business Research Project

Two Induction Weeks The Financial Mathematics course starts with two compulsory induction weeks, focused on:

  • an introduction to careers in finance and the opportunity to speak to representatives from over 75 companies during a number of different industry specific fairs.
  • a reminder course of advanced financial mathematics, statistics and basic computing which forms a prerequisite of the core modules in term 1.

Four core modules (30 hours each)

Asset Pricing

This course introduces students to the basic concepts used for pricing and analysing financial securities, focusing on spot markets. The efficiency of financial markets is discussed together with the question of whether stock prices are predictable. The importance of the risk and its trade off with return will be analysed in depth. The course is academically rigorous in outlining theoretical models but also focuses on the practical applications and discusses empirical finding.

Numerical Methods 1: Foundations

This module introduces basic concepts used in numerical methods and integrates them with a programming language. This module is lab based and will cover Root finding and non-linear sets of equations; Solution of linear systems; Interpolation and extrapolation; Integration of functions; Partial differential equation; Generation of random number. This module uses Matlab as the programming language and does not require any prior knowledge of programming.

Mathematical Models for Financial Derivatives

The course will develop an in depth understanding of the theoretical framework for the valuation and hedging of derivatives contracts. In particular, the module covers the application of the no-arbitrage principle for the pricing of forward, futures and options. Emphasis will be given to the risk neutral valuation principle, and the Black-Scholes-Merton option-pricing model. The module also offers an introduction to the theory of the term structure of interest rates. The course combines mathematical rigour and practical applications, and it relies on the fundamental concepts of stochastic calculus developed in the corresponding module.

Stochastic Calculus

The course aims at providing students with the tools required for a rigorous understanding of financial modelling and pricing techniques, and therefore provides the mathematical grounding for the course in Mathematical Models for Financial Derivatives. The module covers probability theory, Brownian motion and Itô calculus, the Girsanov theorem and its applications to the pricing of financial securities.

Four core modules (30 hours each)

Fixed Income Securities

This module will acquaint students with the main modelling used in fixed income securities as well as provide students with a good understanding of various fixed income security products. It will enable students to use models in this area for practical applications.

Numerical Methods 2: Applications in Finance

This module builds on Numerical Methods 1 and focuses on applications to finance. Students will learn how to generate Stochastic Processes; Monte Carlo Simulations; Trees; Pricing American Options; Applications in Risk Management. This module again integrates the programming language Matlab and is lab based.

Risk Analysis

The aim of this module is to develop a solid background for evaluating, managing and researching financial risk. To this end students will learn to analyse and quantify risk according to current best practice in the markets, as implemented in the RiskMetrics and CreditMetrics methodologies.

Advanced Stochastic Modelling Methods in Finance

This module will cover recent advances in mathematical finance and financial engineering which go beyond the standard Black-Scholes framework, like the applications of Lévy processes and optimal control in finance. The course is the continuation of the term 1 modules Mathematical Models for Financial Derivatives and Stochastic Calculus, and provides students with a thorough understanding of the pricing and hedging of financial securities in incomplete markets.

Five electives (18 hours each)

OR

One elective and a Business Research Project

Electives

You may choose from a wide variety of electives. For example:

  • Hedge Funds
  • Exotic Options
  • Equity Investment
  • Technical Analysis and Trading Options
  • Advanced Financial Engineering and Credit
  • Trading & Hedging in the Forex market
  • Behavioural Finance
  • C/C++
  • Visual Basic

Research Methods module

This compulsory module trains students to undertake independent research either in the context of a single organisation or by using third-party sources. It provides the necessary tools and skills to initiate, research and write up a business project and includes training in research methodology, availability of data sources, project writing, time-management and presentation skills. These skills will be invaluable to students in their future career whether or not they choose to complete a project.

You are normally required to take an English Proficiency Test if you come from a non-English speaking country.

Most European Universities recognise the IELTS test.

More information

Requirements

To enter this course you will need a good Bachelors degree in a highly quantitative programme such as mathematics, physics or engineering. The required degree classification is usually a UK 2.1 or above or the equivalent from an overseas institution.

Students should have covered areas such as probability and linear algebra on their first degree.

No work experience is required for this programme, but please provide details of any relevant experience that might enhance your profile.

Students who have not previously studied in English will need to sit an IELTS or TOEFL exam.

The required level for IELTS is 7.0
For TOEFL we require

  • 107 (internet based test)
  • 263 (computer based test)
  • 627 (paper based test)

Applicants will need to submit two references, one of which MUST be an academic reference.

Additional Requirements

Minimal degree required: Bachelor's degree
Minimal amount of work experience Not specified

Language Proficiency

IELTS Band: 7.0
Cambridge English: Advanced (CAE): Grade B (Score: 75)
TOEFL Paper-based: 627
TOEFL Computer-based: 263
TOEFL Internet-based: 107

Accreditation

An integral part of City University London, Sir John Cass Business School is among the global elite of business schools that hold the gold standard of 'triple-crown' accreditation from the Association to Advance Collegiate Schools of Business (AACSB), the Association of MBAs (AMBA) and the European Quality Improvement System (EQUIS). We are consistently ranked amongst the best business schools and programmes in the world which, coupled with an established 40-year reputation for excellence in research and business education, enables us to attract some of the best academics, students and businesses worldwide into our exclusive Cass network.

Funding details

There are a limited number of course scholarships available to the most academically outstanding applicants as well as some awards sponsored by Cass alumni or corporate connections. Course Scholarships can cover up to 25% of the tuition fees and external scholarships range up to £20,000.

To apply students need to submit a statement to the Admissions Office giving an overview of their academic and professional achievements and stating why they wish to apply for a scholarship.


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