Enviar pesquisa
Carregar
Graphs - CH10 - Discrete Mathematics
•
Transferir como PPTX, PDF
•
5 gostaram
•
6,973 visualizações
Omnia A. Abdullah
Seguir
Educação
Denunciar
Compartilhar
Denunciar
Compartilhar
1 de 62
Baixar agora
Recomendados
regular expressions
Regular expressions
Regular expressions
Shiraz316
A quotient construction defines an abstract type from a concrete type, using an equivalence relation to identify elements of the concrete type that are to be regarded as indistinguishable. The elements of a quotient type are equivalence classes: sets of equivalent concrete values. Simple techniques are presented for defining and reasoning about quotient constructions, based on a general lemma library concerning functions that operate on equivalence classes. The techniques are applied to a definition of the integers from the natural numbers, and then to the definition of a recursive datatype satisfying equational constraints. Published in ACM Trans. on Computational Logic 7 4 (2006), 658–675.
Defining Functions on Equivalence Classes
Defining Functions on Equivalence Classes
Lawrence Paulson
Short Notes on Automata Theory Automata theory is the study of abstract machines and automata, as well as the computational problems that can be solved using them. It is a theory in theoretical computer science and discrete mathematics (a subject of study in both mathematics and computer science). The word automata (the plural of automaton) comes from the Greek word αὐτόματα, which means "self-making".
AUTOMATA THEORY - SHORT NOTES
AUTOMATA THEORY - SHORT NOTES
suthi
Regular expressions
Formal Languages and Automata Theory unit 2
Formal Languages and Automata Theory unit 2
Srimatre K
Regular Languages,Constructing NFA for regular expressions
Regular Languages
Regular Languages
parmeet834
Taylor’s series
Taylor’s series
Bhargav Godhani
NFA, conversion to dfa, minimizing dfa
NFA or Non deterministic finite automata
NFA or Non deterministic finite automata
deepinderbedi
theory of automata
Lecture 8
Lecture 8
shah zeb
Recomendados
regular expressions
Regular expressions
Regular expressions
Shiraz316
A quotient construction defines an abstract type from a concrete type, using an equivalence relation to identify elements of the concrete type that are to be regarded as indistinguishable. The elements of a quotient type are equivalence classes: sets of equivalent concrete values. Simple techniques are presented for defining and reasoning about quotient constructions, based on a general lemma library concerning functions that operate on equivalence classes. The techniques are applied to a definition of the integers from the natural numbers, and then to the definition of a recursive datatype satisfying equational constraints. Published in ACM Trans. on Computational Logic 7 4 (2006), 658–675.
Defining Functions on Equivalence Classes
Defining Functions on Equivalence Classes
Lawrence Paulson
Short Notes on Automata Theory Automata theory is the study of abstract machines and automata, as well as the computational problems that can be solved using them. It is a theory in theoretical computer science and discrete mathematics (a subject of study in both mathematics and computer science). The word automata (the plural of automaton) comes from the Greek word αὐτόματα, which means "self-making".
AUTOMATA THEORY - SHORT NOTES
AUTOMATA THEORY - SHORT NOTES
suthi
Regular expressions
Formal Languages and Automata Theory unit 2
Formal Languages and Automata Theory unit 2
Srimatre K
Regular Languages,Constructing NFA for regular expressions
Regular Languages
Regular Languages
parmeet834
Taylor’s series
Taylor’s series
Bhargav Godhani
NFA, conversion to dfa, minimizing dfa
NFA or Non deterministic finite automata
NFA or Non deterministic finite automata
deepinderbedi
theory of automata
Lecture 8
Lecture 8
shah zeb
A basic overview of Graphs and its operations
Graphs - Discrete Math
Graphs - Discrete Math
Sikder Tahsin Al-Amin
A Tutorial By Animesh Chaturvedi
Deterministic Finite Automata (DFA)
Deterministic Finite Automata (DFA)
Animesh Chaturvedi
fgf
Flat unit 1
Flat unit 1
VenkataRaoS1
Lecture notes in Abstract Algebra
Chapter 22 Finite Field
Chapter 22 Finite Field
Tony Cervera Jr.
A graph is a collection (nonempty set) of vertices and edges. A graph G is a set of vertex (nodes) v connected by edges (links) e. Thus G=(v , e).
Introduction to Graph and Graph Coloring
Introduction to Graph and Graph Coloring
Darwish Ahmad
ch6_Formal Relational Query Languages
Ch6 formal relational query languages
Ch6 formal relational query languages
uoitc
MFCS
Predicates
Predicates
BindhuBhargaviTalasi
Lecture Notes for Langrange Interpolation Polynomials. Solved Example and Exercise
Langrange Interpolation Polynomials
Langrange Interpolation Polynomials
Sohaib H. Khan
Nasir Ahmed Mengal BUETK
Fuzzy Sets Introduction With Example
Fuzzy Sets Introduction With Example
raisnasir
It explains the process of Non deterministic Finite Automata and Deterministic Finite Automata. It also explains how to convert NFA to DFA.
NFA & DFA
NFA & DFA
Akhil Kaushik
Regular Expressions
Regular expressions
Regular expressions
Ratnakar Mikkili
Relations in DMS & types of discrete mathematical structures.
Relations in Discrete Mathematical Structures
Relations in Discrete Mathematical Structures
Rachana Pathak
Nothing
graph.ppt
graph.ppt
SumitSamanta16
Discrete mahematics CSE
Set Theory DM
Set Theory DM
Rokonuzzaman Rony
Ambiguous and unambiguous grammar of context free grammar (CFG) in Theory of computing
Ambiguous & Unambiguous Grammar
Ambiguous & Unambiguous Grammar
MdImamHasan1
What is spanning tree and minimum spanning tree , methods to create minimum spanning tree, prim's algorithm , kruskal's algorithm.
GRAPH APPLICATION - MINIMUM SPANNING TREE (MST)
GRAPH APPLICATION - MINIMUM SPANNING TREE (MST)
Madhu Bala
Connectivity of graph
Connectivity of graph
Shameer P Hamsa
It is Data-Structure
PRIM’S AND KRUSKAL’S ALGORITHM
PRIM’S AND KRUSKAL’S ALGORITHM
JaydeepDesai10
Finite Automata
Finite Automata
Finite Automata
Mukesh Tekwani
Independence, Basis and Dimension
Independence, basis and dimension
Independence, basis and dimension
ATUL KUMAR YADAV
Mais conteúdo relacionado
Mais procurados
A basic overview of Graphs and its operations
Graphs - Discrete Math
Graphs - Discrete Math
Sikder Tahsin Al-Amin
A Tutorial By Animesh Chaturvedi
Deterministic Finite Automata (DFA)
Deterministic Finite Automata (DFA)
Animesh Chaturvedi
fgf
Flat unit 1
Flat unit 1
VenkataRaoS1
Lecture notes in Abstract Algebra
Chapter 22 Finite Field
Chapter 22 Finite Field
Tony Cervera Jr.
A graph is a collection (nonempty set) of vertices and edges. A graph G is a set of vertex (nodes) v connected by edges (links) e. Thus G=(v , e).
Introduction to Graph and Graph Coloring
Introduction to Graph and Graph Coloring
Darwish Ahmad
ch6_Formal Relational Query Languages
Ch6 formal relational query languages
Ch6 formal relational query languages
uoitc
MFCS
Predicates
Predicates
BindhuBhargaviTalasi
Lecture Notes for Langrange Interpolation Polynomials. Solved Example and Exercise
Langrange Interpolation Polynomials
Langrange Interpolation Polynomials
Sohaib H. Khan
Nasir Ahmed Mengal BUETK
Fuzzy Sets Introduction With Example
Fuzzy Sets Introduction With Example
raisnasir
It explains the process of Non deterministic Finite Automata and Deterministic Finite Automata. It also explains how to convert NFA to DFA.
NFA & DFA
NFA & DFA
Akhil Kaushik
Regular Expressions
Regular expressions
Regular expressions
Ratnakar Mikkili
Relations in DMS & types of discrete mathematical structures.
Relations in Discrete Mathematical Structures
Relations in Discrete Mathematical Structures
Rachana Pathak
Nothing
graph.ppt
graph.ppt
SumitSamanta16
Discrete mahematics CSE
Set Theory DM
Set Theory DM
Rokonuzzaman Rony
Ambiguous and unambiguous grammar of context free grammar (CFG) in Theory of computing
Ambiguous & Unambiguous Grammar
Ambiguous & Unambiguous Grammar
MdImamHasan1
What is spanning tree and minimum spanning tree , methods to create minimum spanning tree, prim's algorithm , kruskal's algorithm.
GRAPH APPLICATION - MINIMUM SPANNING TREE (MST)
GRAPH APPLICATION - MINIMUM SPANNING TREE (MST)
Madhu Bala
Connectivity of graph
Connectivity of graph
Shameer P Hamsa
It is Data-Structure
PRIM’S AND KRUSKAL’S ALGORITHM
PRIM’S AND KRUSKAL’S ALGORITHM
JaydeepDesai10
Finite Automata
Finite Automata
Finite Automata
Mukesh Tekwani
Independence, Basis and Dimension
Independence, basis and dimension
Independence, basis and dimension
ATUL KUMAR YADAV
Mais procurados
(20)
Graphs - Discrete Math
Graphs - Discrete Math
Deterministic Finite Automata (DFA)
Deterministic Finite Automata (DFA)
Flat unit 1
Flat unit 1
Chapter 22 Finite Field
Chapter 22 Finite Field
Introduction to Graph and Graph Coloring
Introduction to Graph and Graph Coloring
Ch6 formal relational query languages
Ch6 formal relational query languages
Predicates
Predicates
Langrange Interpolation Polynomials
Langrange Interpolation Polynomials
Fuzzy Sets Introduction With Example
Fuzzy Sets Introduction With Example
NFA & DFA
NFA & DFA
Regular expressions
Regular expressions
Relations in Discrete Mathematical Structures
Relations in Discrete Mathematical Structures
graph.ppt
graph.ppt
Set Theory DM
Set Theory DM
Ambiguous & Unambiguous Grammar
Ambiguous & Unambiguous Grammar
GRAPH APPLICATION - MINIMUM SPANNING TREE (MST)
GRAPH APPLICATION - MINIMUM SPANNING TREE (MST)
Connectivity of graph
Connectivity of graph
PRIM’S AND KRUSKAL’S ALGORITHM
PRIM’S AND KRUSKAL’S ALGORITHM
Finite Automata
Finite Automata
Independence, basis and dimension
Independence, basis and dimension
Graphs - CH10 - Discrete Mathematics
1.
CHAPTER(10) GRAPHS
2.
10.1 GRAPHS AND
GRAPH MODELS DEFINITION 1
3.
4.
5.
6.
7.
DEFINITION 2
8.
10.2 GRAPH TERMINOLOGY
AND SPECIAL TYPES OF GRAPHS DEFINITION 1
9.
DEFINITION 2 DEFINITION 3
10.
EXAMPLE
11.
THE ISOLATED VERTEX:
12.
THEOREM 1 EXAMPLE
13.
THEOREM 2
14.
DEFINITION 4 DEFINITION 5
15.
EXAMPLE
16.
THEOREM 3
17.
EXAMPLE
18.
EXAMPLE
19.
EXAMPLE
20.
DEFINITION 6 EXAMPLE
21.
EXAMPLE
22.
EXAMPLE
23.
THEOREM 4
24.
EXAMPLE
25.
DEFINITION 7 DEFINITION 8
26.
EXAMPLE
27.
28.
29.
DEFINITION 9 EXAMPLE
30.
10.3 REPRESENTING GRAPHS
AND GRAPH ISOMORPHISM
31.
EXAMPLE
32.
33.
EXAMPLE
34.
EXAMPLE
35.
36.
EXAMPLE
37.
EXAMPLE
38.
ISOMORPHISM OF GRAPHS DEFINITION
1
39.
EXAMPLE
40.
10.4 CONNECTIVITY DEFINITION 1:
41.
42.
EXAMPLE
43.
DEFINITION
44.
EXAMPLE
45.
THEOREM 1
46.
EXAMPLE
47.
48.
EXAMPLE
49.
50.
51.
EXAMPLE
52.
53.
54.
EXAMPLE
55.
CONNECTEDNESS IN DIRECTED
GRAPHS DEFINITION 4 DEFINITION 5
56.
EXAMPLE
57.
58.
10.5 EULER AND
HAMILTON PATHS DEFINITION 1
59.
EXAMPLE
60.
EXAMPLE
61.
DEFINITION
62.
EXAMPLE
Baixar agora