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Chapter 01: Complex Numbers
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Roots of the complex numbers * Basic elementary functions * Logarithmic functions * Inverse hyperbolic functions * Inverse trigonometric functions * Complex power * Summation of series ====Download PDF or View On
Chapter 08: Infinite Series
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ant role in Physics and engineering. In fact many functions can be represented by infinite series. The theor... s is developed through the use of special kind of function called sequence. ==== Contents and summary ====
Chapter 11: The Laplace Transform
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=== Let $f$ be a real valued piecewise continuous function defined on $[0,\infty)$. The Laplace transform of $f$, denoted by $\mathcal{L}(f)$, is the function $F$ defined by $ F(s)=\int_0^{\infty} e^{-st} f(t
Chapter 07: Inner Product Spaces
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Inner product spaces form and important topic of Functional Analysis. These are simply vector space over th