Видео ютуба по тегу Minimum Degree Graph Theory

example problem /by hand shaking theorem/Discrete mathematics/graph theory
example problem /by hand shaking theorem/Discrete mathematics/graph theory
Graph Theory, Lecture 2: Invariants I
Graph Theory, Lecture 2: Invariants I
Graph Theory | Connected Graph | If G is a simple graph and δ(G)≥(n−1)/2 then G is connected.
Graph Theory | Connected Graph | If G is a simple graph and δ(G)≥(n−1)/2 then G is connected.
Graph Theory (3) | Degree Sequence
Graph Theory (3) | Degree Sequence
Lecture 18 - Graph Realization Problem | Havel Hakimi | Simple Graph | Tree | Graph Theory
Lecture 18 - Graph Realization Problem | Havel Hakimi | Simple Graph | Tree | Graph Theory
GATE 2014 SET-3 | EM | GRAPH THEORY | PLANAR |SOLUTIONS ADDA | GATE TEST SERIES | EXPLAINED BY VIVEK
GATE 2014 SET-3 | EM | GRAPH THEORY | PLANAR |SOLUTIONS ADDA | GATE TEST SERIES | EXPLAINED BY VIVEK
graph theory | degree of any vertex in simple graph of n vertices can not be exceed n-1
graph theory | degree of any vertex in simple graph of n vertices can not be exceed n-1
for any graph G, the chromatic no. is less than or equal to the max. deg. of G + 1
for any graph G, the chromatic no. is less than or equal to the max. deg. of G + 1
LECTURE 2 | Graph Theory | Degree | Leaf & Isolated Vertices | Regular Graph | Trivial & Null Graphs
LECTURE 2 | Graph Theory | Degree | Leaf & Isolated Vertices | Regular Graph | Trivial & Null Graphs
Graph Theory lecture#23 Min Max Theorems
Graph Theory lecture#23 Min Max Theorems
A Subpolynomial Approximation Algorithm for Graph Crossing Number in Low-Degree Graphs - Zihan Tan
A Subpolynomial Approximation Algorithm for Graph Crossing Number in Low-Degree Graphs - Zihan Tan
Graph theory: Video 012. Cyclic graph and maximum and minimum degree
Graph theory: Video 012. Cyclic graph and maximum and minimum degree
Marathon Series: Graph Theory Revision & GATE PYQs Part 1 | Discrete Math | GATE CSE | Deepak Poonia
Marathon Series: Graph Theory Revision & GATE PYQs Part 1 | Discrete Math | GATE CSE | Deepak Poonia
21 - Proof -
21 - Proof - "Every non-trivial tree has at least 2 vertices of degree 1"
Relation between the Connectivity and Minimum degree | @17matboy | தமிழில்
Relation between the Connectivity and Minimum degree | @17matboy | தமிழில்
Brook's Theorem | Min vertex colouring is atmost Max deg of vertex | graph theory @17matboy
Brook's Theorem | Min vertex colouring is atmost Max deg of vertex | graph theory @17matboy
If G is a k Critical Graph then, the min deg is greater than or equal to (k-1) | @17matboy
If G is a k Critical Graph then, the min deg is greater than or equal to (k-1) | @17matboy
Critical Graph | k critical | graph theory | தமிழில் | @17matboy
Critical Graph | k critical | graph theory | தமிழில் | @17matboy
Graph Theory Lecture 18 - Connectivity Number, Vertex Cut, Edge Cut, Cut Vertex | Deepak Poonia
Graph Theory Lecture 18 - Connectivity Number, Vertex Cut, Edge Cut, Cut Vertex | Deepak Poonia