Differential Equations (English)

   Tuesday, December 19, 2023   

Starting a new Lecture Notes Series on Differential Equations

Youtube Lecture Playlist Credits 

Channel Name: Professor Leonard

So Let Us Start to This Journey of Learning 

Differential Equations By Lecture Notes together!

Lecture 1: The Plan for Differential Equations (Differential Equations 1)

Lecture 2: Introduction to Differential Equations (Differential Equations 2)

Lecture 3: Checking Solutions in Differential Equations (Differential Equations 3)

Lecture 4: Introduction to Initial Value Problems (Differential Equations 4)

Lecture 5: Introduction to Time Rate of Change (Differential Equations 5)

Lecture 6: Solving Basic Differential Equations with Integration (Differential Equations 6)

Lecture 7: Differential Equations with Velocity and Acceleration (Differential Equations 7)

Lecture 8: Problem Solving with Velocity and Acceleration (Differential Equations 8)

Lecture 9: Introduction to Slope Fields (Differential Equations 9)

Lecture 10: Applications of Slope Fields (Differential Equations 10)

Lecture 11: Watch Before Diff Eq 11

Lecture 12: Existence and Uniqueness of Solutions (Differential Equations 11)

Lecture 13: Separable Differential Equations (Differential Equations 12)

Lecture 14: Separable Equations with Initial Values (Differential Equations 13)

Lecture 15: Applications with Separable Equations (Differential Equations 14)

Lecture 16: Introduction to Linear Differential Equations and Integrating Factors (Differential Equations 15)

Lecture 17: Solving Linear Differential Equations with an Integrating Factor (Differential Equations 16)

Lecture 18: Domain Restrictions In Differential Equations and Integrating Factors (Differential Equations 17)

Lecture 19: Special Integration in a Linear Differential Equation Problem (Differential Equations 18)

Lecture 20: Mixture Problems in Linear Differential Equations (Differential Equations 19)

Lecture 21: Substitutions for Homogeneous First Order Differential Equations (Differential Equations 20)

Lecture 22: Solving Homogeneous First Order Differential Equations (Differential Equations 21)

Lecture 23: Solving Differential Equations with a Composition (Obvious) Substitution (Differential Equations 22)

Lecture 24: How to Solve Bernoulli Differential Equations (Differential Equations 23)

Lecture 25: Solving Differential Equations with Embedded Derivative Substitutions (Differential Equations 24)

Lecture 26: How Embedded Derivatives Can Make Differential Equations Easier (Differential Equations 25)

Lecture 27: Reducible Second Order Differential Equations, Missing Y (Differential Equations 26)

Lecture 28: Reducible Second Order Differential Equations, Missing X (Differential Equations 27)

Lecture 29: What are Exact Differential Equations (Differential Equations 28)

Lecture 30: Solving Exact Differential Equations (Differential Equations 29)

Lecture 31: Integrating Factor for Exact Differential Equations (Differential Equations 30)

Lecture 32: Introduction to Population Models and Logistic Equation (Differential Equations 31)

Lecture 33: Basic Population Models in Differential Equations (Differential Equations 32)

Lecture 34: Birth Rates and Death Rates in Differential Equations (Differential Equations 33)

Lecture 35: Using Partial Fractions in Differential Equations (Differential Equations 34)

Lecture 36: Population Growth and Decline (Differential Equations 35)

Lecture 37: Equilibrium Solutions and Stability of Differential Equations (Differential Equations 36)

Lecture 38: Stability of Critical Points (Differential Equations 37)

Lecture 39: Harvesting Populations in Differential Equations (Differential Equations 38)