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63. Code Optimization Techniques with example

Publicado el: 18 mayo 2018
en el canal de: itechnica
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55. Concept of Minterm & Maxterm

55. Concept of Minterm & Maxterm
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54.Standard POS Expression for given Truth Table

54.Standard POS Expression for given Truth Table
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53. Standard SOP Expression for given Truth Table

53. Standard SOP Expression for given Truth Table
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52. Conversion POS to Standard POS

52. Conversion POS to Standard POS
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51. Conversion SOP to Standard SOP

51. Conversion SOP to Standard SOP
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50. Simplification of Boolean Function

50. Simplification of Boolean Function
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23. Pseudo Random Number Generator| LCG |Linear Congruential Generator

23. Pseudo Random Number Generator| LCG |Linear Congruential Generator
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24. Pseudo Random Number Generator| BBS | Blum Blum Shub

24. Pseudo Random Number Generator| BBS | Blum Blum Shub
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22. Finite Field | GF(p) form | Example

22. Finite Field | GF(p) form | Example
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21. RSA Algorithm with example

21. RSA Algorithm with example
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20.Primitive Roots | Balyan's Method| Example-2

20.Primitive Roots | Balyan's Method| Example-2
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19. Primitive Roots | Balyan's Method | Example- 1

19. Primitive Roots | Balyan's Method | Example- 1
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18. Extended Euclidean Algorithm | Example-2

18. Extended Euclidean Algorithm | Example-2
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17. Extended Euclidean Algorithm | Example-1

17. Extended Euclidean Algorithm | Example-1
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10. Prime Numbers: Introduction

10. Prime Numbers: Introduction
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16. Chinese Remainder Theorem (CRT)

16. Chinese Remainder Theorem (CRT)
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8. Euclid's Algorithm: Greatest Common Divisor| gcd(a,b)|Example-1

8. Euclid's Algorithm: Greatest Common Divisor| gcd(a,b)|Example-1
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13. Euler Totient Function (short trick)

13. Euler Totient Function (short trick)
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9. Euclid's Algorithm: Greatest Common Divisor | gcd(a,b) |Example-2

9. Euclid's Algorithm: Greatest Common Divisor | gcd(a,b) |Example-2
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14. Euler Theorem

14. Euler Theorem
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15. Testing for Primality Miller Rabin Algorithm

15. Testing for Primality Miller Rabin Algorithm
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11. Fermat Theorem

11. Fermat Theorem
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12. Euler Totient Function

12. Euler Totient Function
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6. Substitution Cipher: One Time Pad (OTP)

6. Substitution Cipher: One Time Pad (OTP)