recurrence relations

2.1.1 Recurrence Relation (T(n)= T(n-1) + 1) #1

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2.1.1 Recurrence Relation (T(n)= T(n-1) + 1) #1
Recurrence Relation | Solution of Recurrence Relation | Discrete Mathematics by Gp sir

26:21

Recurrence Relation | Solution of Recurrence Relation | Discrete Mathematics by Gp sir
RECURRENCE RELATIONS - DISCRETE MATHEMATICS

15:25

RECURRENCE RELATIONS - DISCRETE MATHEMATICS
Discrete Math - 2.4.2 Recurrence Relations

15:07

Discrete Math - 2.4.2 Recurrence Relations
Recurrence Relations Problem 1 - Recurrence Relation - Discrete Mathematics

9:29

Recurrence Relations Problem 1 - Recurrence Relation - Discrete Mathematics
L-2.2: Recurrence Relation [ T(n)= T(n/2) + c] | Substitution Method | Algorithm

5:38

L-2.2: Recurrence Relation [ T(n)= T(n/2) + c] | Substitution Method | Algorithm
Lec 3.1: Divide and Conquer | Recurrence Relation in DAA | How to Write Recurrence Relations | DSA

17:53

Lec 3.1: Divide and Conquer | Recurrence Relation in DAA | How to Write Recurrence Relations | DSA
L-2.3: Recurrence Relation [ T(n)= n*T(n-1) ] | Substitution Method | Algorithm

7:40

L-2.3: Recurrence Relation [ T(n)= n*T(n-1) ] | Substitution Method | Algorithm
Discrete Math II - 8.2.4 Non-Homogeneous Linear Recurrence Relations

21:55

Discrete Math II - 8.2.4 Non-Homogeneous Linear Recurrence Relations
2.1.2 Recurrence Relation (T(n)= T(n-1) + n) #2

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2.1.2 Recurrence Relation (T(n)= T(n-1) + n) #2
HOMOGENEOUS RECURRENCE RELATIONS - Discrete Mathematics

25:16

HOMOGENEOUS RECURRENCE RELATIONS - Discrete Mathematics
L-2.4: Recurrence Relation [ T(n)= 2T(n/2) +n] | Substitution Method | Algorithm

8:57

L-2.4: Recurrence Relation [ T(n)= 2T(n/2) +n] | Substitution Method | Algorithm
L-2.1: What is Recurrence Relation| How to Write Binary Search Recurrence Relation|How we Solve them

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L-2.1: What is Recurrence Relation| How to Write Binary Search Recurrence Relation|How we Solve them
NON-HOMOGENEOUS RECURRENCE RELATIONS - Discrete Mathematics

23:18

NON-HOMOGENEOUS RECURRENCE RELATIONS - Discrete Mathematics
L-2.9: Recurrence Relation [T(n)= 2T(n/2) +cn] | Recursive Tree method | Algorithm

7:14

L-2.9: Recurrence Relation [T(n)= 2T(n/2) +cn] | Recursive Tree method | Algorithm
Master's Theorem || Solving Recurrences || The Master's Methods || GATECSE || DAA

14:09

Master's Theorem || Solving Recurrences || The Master's Methods || GATECSE || DAA
2. Solve Homogeneous Recurrence Relation || Method of characteristic roots in Discrete Mathematics

15:24

2. Solve Homogeneous Recurrence Relation || Method of characteristic roots in Discrete Mathematics
L-2.10: Recurrence Relation [T(n)= 3T(n/4) +cn^2] | Recursive Tree method | Algorithm

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L-2.10: Recurrence Relation [T(n)= 3T(n/4) +cn^2] | Recursive Tree method | Algorithm
FUNCTION|Composite Function|Recurrence Relation|Pigeon Hole Principle|Discrete Mathematics|Lecture02

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FUNCTION|Composite Function|Recurrence Relation|Pigeon Hole Principle|Discrete Mathematics|Lecture02
9. Solve recurrence relation by Generating Function || Generating Function #generatingfunction

27:09

9. Solve recurrence relation by Generating Function || Generating Function #generatingfunction
2.1.4 Recurrence Relation T(n)=2 T(n-1)+1 #4

10:42

2.1.4 Recurrence Relation T(n)=2 T(n-1)+1 #4
Solving Non-Homogeneous Recurrence Relation || Solving Recurrence Relations || MFCS || DMS

26:59

Solving Non-Homogeneous Recurrence Relation || Solving Recurrence Relations || MFCS || DMS
4. Case II of Non-homogeneous recurrence relation || when f(n) is polynomial|| Examples of Non-homo.

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4. Case II of Non-homogeneous recurrence relation || when f(n) is polynomial|| Examples of Non-homo.
L-2.5: Recurrence Relation [ T(n)= T(n-1) +logn] | Substitution Method | Algorithm

10:23

L-2.5: Recurrence Relation [ T(n)= T(n-1) +logn] | Substitution Method | Algorithm
Example-1: Solving Non-Homogeneous Recurrence Relation || Solving Recurrence Relations || MFCS | DMS

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Example-1: Solving Non-Homogeneous Recurrence Relation || Solving Recurrence Relations || MFCS | DMS
RECURRENCE RELATIONS using GENERATING FUNCTIONS - DISCRETE MATHEMATICS

28:40

RECURRENCE RELATIONS using GENERATING FUNCTIONS - DISCRETE MATHEMATICS
Introduction to Recurrence Relations || Definition || Example || Fibonacci Sequence || DMS || MFCS

6:14

Introduction to Recurrence Relations || Definition || Example || Fibonacci Sequence || DMS || MFCS
How To Solve Recurrence Relations

16:21

How To Solve Recurrence Relations
L-2.8: Recurrence Relation T(n)=T(√n)+logn | Master Theorem

6:26

L-2.8: Recurrence Relation T(n)=T(√n)+logn | Master Theorem
how to solve a recurrence relation (3 ways + 1 bonus)

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how to solve a recurrence relation (3 ways + 1 bonus)
1. Recurrence Relation kya hai || Linear recurrence relation with constant coeff. ||order || degree

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1. Recurrence Relation kya hai || Linear recurrence relation with constant coeff. ||order || degree
Introduction to Recursion and Recurrence relations|BCA Maths|Dream Maths

33:44

Introduction to Recursion and Recurrence relations|BCA Maths|Dream Maths
How to find the solution of the Recurrence Relation with initial conditions|BCA Maths|Dream Maths

46:39

How to find the solution of the Recurrence Relation with initial conditions|BCA Maths|Dream Maths
Discrete Math II - 8.1.1 Applications of Recurrence Relations

19:53

Discrete Math II - 8.1.1 Applications of Recurrence Relations
Example 1 | Recurrence Relation for Bit Strings of length n NOT having two Consecutive 0s | Deepak

8:35

Example 1 | Recurrence Relation for Bit Strings of length n NOT having two Consecutive 0s | Deepak
Recurrence Relations || Introduction to Recurrence Relations || Fibonacci Recurrence Relation | DMS

16:01

Recurrence Relations || Introduction to Recurrence Relations || Fibonacci Recurrence Relation | DMS
Example-2: Solving Non-Homogeneous Recurrence Relation || Solving Recurrence Relations || MFCS | DMS

25:39

Example-2: Solving Non-Homogeneous Recurrence Relation || Solving Recurrence Relations || MFCS | DMS
Discrete Math II - 8.2.2 Solving Second-Order Linear Homogeneous Recurrence Relations

20:55

Discrete Math II - 8.2.2 Solving Second-Order Linear Homogeneous Recurrence Relations
Solution of Recurrence Relation using Generating Function

25:22

Solution of Recurrence Relation using Generating Function
Recurrence Relation and Generating Function | Solution of Recurrence Relation by Generating Function

1:06:54

Recurrence Relation and Generating Function | Solution of Recurrence Relation by Generating Function
Linear Homogeneous Recurrence Relations

35:34

Linear Homogeneous Recurrence Relations
Discrete Math II - 8.2.1 Solving First-Order Linear Homogeneous Recurrence Relations

14:31

Discrete Math II - 8.2.1 Solving First-Order Linear Homogeneous Recurrence Relations
Recursive Formulas For Sequences

2:54

Recursive Formulas For Sequences
Generating Functions in Discrete Mathematics | Solving Reccurence Relation using Generating Function

9:54

Generating Functions in Discrete Mathematics | Solving Reccurence Relation using Generating Function
Discrete Math - 8.1.1 Modeling with Recurrence Relations

25:28

Discrete Math - 8.1.1 Modeling with Recurrence Relations
Solving Linear Recurrence Relations 1

11:12

Solving Linear Recurrence Relations 1
Linear Nonhomogeneous Recurrence Relations

39:49

Linear Nonhomogeneous Recurrence Relations
DAA 9: Introduction to Recurrence Relation in DAA| Recurrence relation rules and examples

11:31

DAA 9: Introduction to Recurrence Relation in DAA| Recurrence relation rules and examples
Recurrence Relations: Solution to the Fibonacci Recurrence (Example 2) - Part 1

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Recurrence Relations: Solution to the Fibonacci Recurrence (Example 2) - Part 1
How to Solve a Second Order Linear Homogeneous Recurrence Relation(Distinct Real Roots Case)

5:59

How to Solve a Second Order Linear Homogeneous Recurrence Relation(Distinct Real Roots Case)
MA8351| DISCRETE MATHEMATICS| UNIT-2| VIDEO-19|Solving Recurrence relation using Generating function

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MA8351| DISCRETE MATHEMATICS| UNIT-2| VIDEO-19|Solving Recurrence relation using Generating function
Recurrence Relation [T(n) = 2T(n/2) + 2] | Min-Max Algorithm

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Recurrence Relation [T(n) = 2T(n/2) + 2] | Min-Max Algorithm
1. Basics of Recurrence Relations with example

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1. Basics of Recurrence Relations with example
Recurrence Relations: What is a Recurrence Relation - Part 1

6:05

Recurrence Relations: What is a Recurrence Relation - Part 1
Recurrence Relation T(n)= T(n/3) + T(2n/3) + cn | Recursive Tree Method | GATECSE | DAA

9:22

Recurrence Relation T(n)= T(n/3) + T(2n/3) + cn | Recursive Tree Method | GATECSE | DAA
Bessel's Function | Recurrence Relation of Bessel's Function | Proofs

12:45

Bessel's Function | Recurrence Relation of Bessel's Function | Proofs
EXAMPLE-1: SOLVING RECURRENCE RELATIONS USING GENERATING FUNCTIONS | SOLVING RECURRENCE RELATIONS

19:12

EXAMPLE-1: SOLVING RECURRENCE RELATIONS USING GENERATING FUNCTIONS | SOLVING RECURRENCE RELATIONS
First Order linear Homogeneous Recurrence Relations || 2 Solved Examples || DMS || MFCS || GATE

10:43

First Order linear Homogeneous Recurrence Relations || 2 Solved Examples || DMS || MFCS || GATE
Recurrence Relation Iteration Method

11:17

Recurrence Relation Iteration Method
EXAMPLE-1: SOLVING SECOND ORDER RECURRENCE RELATIONS | SECOND ORDER RECURRENCE RELATIONS

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EXAMPLE-1: SOLVING SECOND ORDER RECURRENCE RELATIONS | SECOND ORDER RECURRENCE RELATIONS