1. Sparse Matrices to Speed up Calculations (Part 2): Partial Differential Equations - 1-D Diffusion

    Sparse Matrices to Speed up Calculations (Part 2): Partial Differential Equations - 1-D Diffusion

    18
    12
    41
  2. Transforming Ordinary Differential Equations to A simple Algebraic System Using SciPy (Part 1)

    Transforming Ordinary Differential Equations to A simple Algebraic System Using SciPy (Part 1)

    10
    4
    28
  3. Laplace Transformation - System of Differential Equations: dx/dt+x-2y=0, dy/dt+x+4y=0, x(0)=1,y(0)=1

    Laplace Transformation - System of Differential Equations: dx/dt+x-2y=0, dy/dt+x+4y=0, x(0)=1,y(0)=1

    25
  4. Differential Equations and Maximizing Functions in Python: Solving Simple Physics Problems (Part 2)

    Differential Equations and Maximizing Functions in Python: Solving Simple Physics Problems (Part 2)

    11
    4
    23
  5. Differential Equations and Maximizing Functions in Python: Solving Simple Physics Problems (Part 1)

    Differential Equations and Maximizing Functions in Python: Solving Simple Physics Problems (Part 1)

    11
    5
    41
  6. Solving Linear Systems of ODEs, Diagonalization, Eigenvalues - Linear Algebra

    Solving Linear Systems of ODEs, Diagonalization, Eigenvalues - Linear Algebra

    51
  7. Differential Algebraic Equations: Solving constrained differential equations in Python

    Differential Algebraic Equations: Solving constrained differential equations in Python

    18
    8
    122
  8. Boundary Value Problems via a Finite Difference method

    Boundary Value Problems via a Finite Difference method

    48
    24
    59
  9. Numpy and Scipy: Using Sparse Matrices to Speed up Calculations (part 1)

    Numpy and Scipy: Using Sparse Matrices to Speed up Calculations (part 1)

    12
    6
    22
  10. Climate Models Are Not Practicing the Scientific Method

    Climate Models Are Not Practicing the Scientific Method

    3
    0
    54
  11. Using Numpy's Polynomial Functionality

    Using Numpy's Polynomial Functionality

    11
    5
    14
  12. Nonlinear Differential Equations Using Finite Differences: Can we Use Sparse Matrices?

    Nonlinear Differential Equations Using Finite Differences: Can we Use Sparse Matrices?

    12
  13. VOLKSWAGEN GOLF R ESTATE more power, more driving dynamics, more emotions, more space

    VOLKSWAGEN GOLF R ESTATE more power, more driving dynamics, more emotions, more space

    29
    6
    34