MATH 3410
Spring semester 2018
  • Syllabus
  • Calendar
    • HW01
    • HW02
    • HW03
    • HW04
    • HW05
    • HW06
    • HW07
    • HW08
    • HW09
    • HW10
    • Homework grades
  • Downloads
    • Midterm 1
    • Midterm 2
    • Final exam
    • Exam grades

Ordinary differential equations

  • A. Mattuck, H. Miller, J. Orloff, and J. Lewis, 18.03SC Differential Equations , MIT OpenCourseware, Fall 2011

  • J. Orloff (MIT), ES.18.03 Differential Equations , Spring 2018

  • G. Strang and C. Moler, Learn Differential Equations , MIT OpenCourseware, Fall 2015

  • L. N. Trefethen, A. Birkisson, and T. A. Driscoll, Exploring ODEs, SIAM, 2018

    "...What if all you had to do to solve an ODE were just to write it down? That is the line we will follow in this book. Our emphasis is not just on the mathematics of ODEs, but on how the solutions behave. Do they blow up, decay, oscillate? re there rapid transitions where they flip from one state to another? Does the behavior change if a coefficient is perturbed or a new term is added? And how can such variety be deployed to explain the world around us? We shall not just talk about these matters but explore them in action..."

  • G. Teschl (Universitaet Wien), Ordinary Differential Equations and Dynamical Systems , 2012

Lorem Ipsum

Etiam porta sem malesuada magna mollis euismod rendered as bold text. Cras mattis consectetur purus sit amet fermentum le syndrome du clandestin. A clear, authoritative judicial holding on the meaning of a particular

\[ \begin{align} \nabla \times \vec{E} & = -\frac{\partial\vec{B}}{\partial t} \\ \nabla \cdot \vec{D} & = \rho_f \\ \nabla \times \vec{H} & = \vec{J}_f + \frac{\partial\vec{D}}{\partial t}\\ \nabla \cdot \vec{B} & = 0 \end{align} \]

provision should not be cast in doubt and subjected to challenge whenever a related though not utterly inconsistent provision is adopted in the same statute or even in an affiliated statute, the two authors wrote

Resources

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