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Lecture Notes

UNIT 1:
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Graphs – Introduction
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Isomorphism – Sub graphs
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Walks, Paths, Circuits
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Connectedness – Components
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Euler graphs
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Hamiltonian paths and circuits
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Trees – Properties of trees
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Distance and centers in tree
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Rooted and binary trees
UNIT 2:
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Spanning trees
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Fundamental circuits
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Spanning trees in a weighted graph
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cut sets – Properties of cut set – All cut sets
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All cut sets – Fundamental circuits and cut sets
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Connectivity and separability
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Network flows – 1-Isomorphism – 2-Isomorphism
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Planer graphs – Different representation of a planer graph
UNIT 3:
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Chromatic number
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Chromatic partitioning
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Chromatic polynomial
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Matching – Covering
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Four color problem
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Directed graphs – Types of directed graphs
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Directed graphs – Types of directed graphs
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Digraphs and binary relations
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Directed paths and connectedness – Euler graphs.
UNIT 4:
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Principle of inclusion and exclusion
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Arrangements with forbidden positions.
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Derangement
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Combinatorial numbers
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Fundamental principles of counting –
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Permutations and combinations
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Permutations and combinations
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Binomial theorem
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combinations with repetition
UNIT 5:
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Generating functions
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Generating functions
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Partitions of integers
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Exponential generating function
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Summation operator
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Recurrence relations
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First order and second order
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Non-homogeneous recurrence relations
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Method of generating functions.