Applied Mathematics |
KAMIDE, Norihiro |
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【Information and Electronics Engineering・2nd semester】
17-1-0477-3816 |
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Outline |
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The contents of the lectures are summarized as follows: (1) foundations of differential equations, (2) Laplace transform (Laplace transform and inverse Laplace transform), (3) applications of Laplace transform for solving differential equations and (4) Fourier analysis (Fourier series, Fourier transform, inverse Fourier transform and their applications to solving differential equations).
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Objectives |
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The aim of this course is to understand the following items: (1) basic concepts of differential equations, (2) how to use Laplace transform for solving differential equations and (3) how to use Fourier transform and Fourier series for solving differential equations.
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1. |
Outline |
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The contents of the lectures are summarized as follows: (1) foundations of differential equations, (2) Laplace transform (Laplace transform and inverse Laplace transform), (3) applications of Laplace transform for solving differential equations and (4) Fourier analysis (Fourier series, Fourier transform, inverse Fourier transform and their applications to solving differential equations).
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2. |
Objectives |
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The aim of this course is to understand the following items: (1) basic concepts of differential equations, (2) how to use Laplace transform for solving differential equations and (3) how to use Fourier transform and Fourier series for solving differential equations.
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Grading Policy |
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Textbook and Reference |
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Requirements (Assignments) |
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Note |
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Schedule |
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