Faculty of Engineering - Ain Shams University, Home

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Differential Equations for Civil Engineering

What Will Learn?

  • Course Aims
    The aim of this course is to provide students with the ability to identify and solve different types of ordinary differential equations, expand periodic functions by Fourier series, evaluate Laplace transform of different functions, classify and solve different types of partial differential equations, and apply numerical methods to solve ordinary and partial differential equations.
  • Course Goals
  • Quality Education

Requirements

PHM112s

Description

  • English Description

    First Order Ordinary Differential Equations, Higher Order Ordinary Differential Equations, Fourier Series, Introduction to Partial Differential Equations, General Solution of Partial Differential Equations, Applications of Differential Equations
  • Arabic Description

    First Order Ordinary Differential Equations, Higher Order Ordinary Differential Equations, Fourier Series, Introduction to Partial Differential Equations, General Solution of Partial Differential Equations, Applications of Differential Equations
  • Department
    Engineering Physics and Mathematics
  • Credit Hours
    2
  • Grades
    Total ( 100 ) = Midterm (25) + tr.Student Activities (25 = tr.Industry 0% , tr.Project 0% , tr.Self_learning 0% , tr.Seminar 30% ) + Exam Grade (50)
  • Hours
    Lecture Hours: 2, Tutorial Hours: 1, Lab Hours: 0
  • Required SWL
    100
  • Equivalent ECTS
    4
  • - D. G. Zill. A First Course in Differential Equations with Modeling Applications – 10th Edition. Publisher: Cengage Learning, 2013. ISBN 13: 978-1111827052.
  • - D. G. Zill. Differential Equations with Boundary-Value Problems – 9th Edition. Publisher: Cengage Learning, 2016. ISBN-13: 978-1305965799.
  • - E. Kreyszig. Advanced Engineering Mathematics – 10th Edition. John Wiley, 2011. ISBN-13 : 978-0470458365. - D. G. Zill. A First Course in Differential Equations with Modeling Applications – 10th Edition. Publisher: Cengage Learning, 2013. ISBN 13: 978-1111827052.