CCMAS Course Search
Browse BRIDGE's courses under the National Universities Commission's Core Curriculum Minimum Academic Standards (CCMAS) — Nigeria's unified benchmark curriculum for every accredited program. Search by course title, code, faculty or programme to see full descriptions, learning outlines and credit-hour loads.
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10
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168
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Programme: M.Sc. Mathematics ×
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Showing 21–27
of 27 courses
MAT 803
3
Measures and Integration.
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Measures and Integration; Outer measure; Lesbegue Measure; Basic properties of Banach and Hilbert spaces; Operators; Duality; Basic theorems in functional analysis; Classical Banach spaces; Spectral theory of Operators in Hilbert spaces; L2-space as a Hilbert space; Banach algebras; Gelfand theory; compact operators; Examples and applications to classical analysis
MAT 813
3
Topological vector spaces and generalized functions; Distribution calculus and topology; convolution; Tempered distributions and their Fourier transforms.
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Topological vector spaces and generalized functions; Distribution calculus and topology; convolution; Tempered distributions and their Fourier transforms; Integral transforms of Mathematical Physics; Application
MAT 811
3
The theory on closed and bounded intervals: Gauges and integrals.
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The theory on closed and bounded intervals: Gauges and integrals; Basic properties of the integral; The fundamental theorems of calculus; The Saks-Henstock Lemma; Measurable functions; Absolute integrability; Convergence theorems; Integrability and mean Convergence; Measure; measurability and multipliers; Mode of Convergences; substitution theorems; Applications; The theory on infinite intervals: General insight into integration on infinite intervals
MAT 802
3
Review of categories and functors.
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Review of categories and functors; Homology; fundamental group; covering transformation; simplicial complexes; Singular homology; Universal co-efficient theorem for homology and cohomology; Spectral sequence
MAT 820
3
Characteristics of various visco-elastic and Plastic material; Basic equations.
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Characteristics of various visco-elastic and Plastic material; Basic equations; Boundary Value Problems; Elastic-plastic problem