11312 modules
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LAWS3187 2030-31
Competition Law
Competition law is a central mechanism through which the law seeks to regulate economic power and constrain the conduct of large firms in market economies. This module examines the principles and enforcement of UK competition law, focusing on how the law addresses market concentration, coordination between firms, and the behaviour of powerful businesses in both traditional and digital markets. It explores the continued relevance of EU competition law to UK doctrine and enforcement practice, reflecting the development of UK competition law within a shared European framework and its ongoing engagement with EU reasoning. Through case law, institutional analysis and contemporary examples, the module considers how competition law operates in practice, the challenges posed by platform markets, data and algorithmic decision-making, and the limits of competition law as a tool for controlling modern economic power. -
LAWS3187 2027-28
Competition Law
Competition law is a central mechanism through which the law seeks to regulate economic power and constrain the conduct of large firms in market economies. This module examines the principles and enforcement of UK competition law, focusing on how the law addresses market concentration, coordination between firms, and the behaviour of powerful businesses in both traditional and digital markets. It explores the continued relevance of EU competition law to UK doctrine and enforcement practice, reflecting the development of UK competition law within a shared European framework and its ongoing engagement with EU reasoning. Through case law, institutional analysis and contemporary examples, the module considers how competition law operates in practice, the challenges posed by platform markets, data and algorithmic decision-making, and the limits of competition law as a tool for controlling modern economic power. -
LAWS3187 2028-29
Competition Law
Competition law is a central mechanism through which the law seeks to regulate economic power and constrain the conduct of large firms in market economies. This module examines the principles and enforcement of UK competition law, focusing on how the law addresses market concentration, coordination between firms, and the behaviour of powerful businesses in both traditional and digital markets. It explores the continued relevance of EU competition law to UK doctrine and enforcement practice, reflecting the development of UK competition law within a shared European framework and its ongoing engagement with EU reasoning. Through case law, institutional analysis and contemporary examples, the module considers how competition law operates in practice, the challenges posed by platform markets, data and algorithmic decision-making, and the limits of competition law as a tool for controlling modern economic power. -
MATH3088 2027-28
Complex Analysis
Complex Analysis is the theory of functions in a complex variable. While the initial theory is very similar to Analysis (i.e, the theory of functions in one real variable as seen in the second year), the main theorems provide a surprisingly elegant, foundational and important insight into Analysis and have far-reaching and enlightening applications to functions in real variables.
After introducing differentiability of complex functions and contour integrals, the highlights of this module are presented: Cauchy’s Theorem, Cauchy’s Integral Formula and the Residue Theorem. Finally, the theory is applied to prove the Fundamental Theorem of Algebra, to evaluate real integrals, to provide partial-fraction and infinite-product expansions of classical functions and to introduce and study the Gamma function (a fundamental function that for example affords an asymptotic formula for factorials and a computation of the integral of the Gaussian bell curve). -
MATH3088 2028-29
Complex Analysis
Complex Analysis is the theory of functions in a complex variable. While the initial theory is very similar to Analysis (i.e, the theory of functions in one real variable as seen in the second year), the main theorems provide a surprisingly elegant, foundational and important insight into Analysis and have far-reaching and enlightening applications to functions in real variables.
After introducing differentiability of complex functions and contour integrals, the highlights of this module are presented: Cauchy’s Theorem, Cauchy’s Integral Formula and the Residue Theorem. Finally, the theory is applied to prove the Fundamental Theorem of Algebra, to evaluate real integrals, to provide partial-fraction and infinite-product expansions of classical functions and to introduce and study the Gamma function (a fundamental function that for example affords an asymptotic formula for factorials and a computation of the integral of the Gaussian bell curve). -
MATH3088 2029-30
Complex Analysis
Complex Analysis is the theory of functions in a complex variable. While the initial theory is very similar to Analysis (i.e, the theory of functions in one real variable as seen in the second year), the main theorems provide a surprisingly elegant, foundational and important insight into Analysis and have far-reaching and enlightening applications to functions in real variables.
After introducing differentiability of complex functions and contour integrals, the highlights of this module are presented: Cauchy’s Theorem, Cauchy’s Integral Formula and the Residue Theorem. Finally, the theory is applied to prove the Fundamental Theorem of Algebra, to evaluate real integrals, to provide partial-fraction and infinite-product expansions of classical functions and to introduce and study the Gamma function (a fundamental function that for example affords an asymptotic formula for factorials and a computation of the integral of the Gaussian bell curve). -
MATH6XXX 2030-31
Complex And Integral Transform Methods
The aim of this module is to provide a systematic treatment of integral transforms and their applications
in applied mathematics and engineering. Many classes of problems are difficult to solve in their original
domain. An integral transform maps the problem from its original domain into a new domain in which
it can more easily be solved. The solution can then be mapped back to the original domain with the
inverse integral transform. -
MATH3093 2027-28
Complex and Integral Transform Methods
-
MATH6XXX 2029-30
Complex And Integral Transform Methods
The aim of this module is to provide a systematic treatment of integral transforms and their applications
in applied mathematics and engineering. Many classes of problems are difficult to solve in their original
domain. An integral transform maps the problem from its original domain into a new domain in which
it can more easily be solved. The solution can then be mapped back to the original domain with the
inverse integral transform. -
MATH3093 2028-29
Complex and Integral Transform Methods