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Titlebook: Mathematics for Natural Scientists II; Advanced Methods Lev Kantorovich Textbook 20161st edition The Editor(s) (if applicable) and The Auth

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Lev Kantorovichs in areas such as robotics, computer vision, computer-aided geometric design and molecular biology, together with the increased availability of computational resources, have brought these original questions once more into the forefront of research. One particular challenge is to combine applicable
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Lev Kantorovichs in areas such as robotics, computer vision, computer-aided geometric design and molecular biology, together with the increased availability of computational resources, have brought these original questions once more into the forefront of research. One particular challenge is to combine applicable
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Complex Numbers and Functions,ce the introduction of complex numbers a number of centuries ago, the theory based on them has been substantially developed into an extended analysis of complex functions defined on the complex plane. The mathematical tool thus created represents an extremely powerful device for solving practical pr
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Laplace Transform, function .(.) must tend to zero at . → ±. to ensure the convergence of the integral .. However, sometimes it is useful to study functions .(.) defined only for . ≥ 0 which may also increase indefinitely as . → +. (but not faster than an exponential function, see below). For instance, this kind of p
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