2010, ISBN: 6130621175

[EAN: 9786130621179], Neubuch, [PU: Alphascript Publishing], This item is printed on demand - it takes 3-4 days longer - Neuware -In the mathematical field of complex analysis, a branch p… Meer...

[EAN: 9786130621179], Neubuch, [PU: Alphascript Publishing], This item is printed on demand - it takes 3-4 days longer - Neuware -In the mathematical field of complex analysis, a branch point of a multi-valued function (usually referred to as a 'multifunction' in the context of complex analysis) is a point such that the function is discontinuous when going around an arbitrarily small circuit around this point (Ablowitz & Fokas 2003, p. 46). Multi-valued functions are rigorously studied using Riemann surfaces, and the formal definition of branch points employs this concept. Branch points fall into three broad categories: algebraic branch points, transcendental branch points, and logarithmic branch points. Algebraic branch points most commonly arise from functions in which there is an ambiguity in the extraction of a root, such as solving the equation z = w2 for w as a function of z. Here the branch point is the origin, because the analytic continuation of any solution around a closed loop containing the origin will result in a different function: there is non-trivial monodromy. Despite the algebraic branch point, the function w is well-defined as a multiple-valued function and, in an appropriate sense, is continuous at the origin. 72 pp. Englisch, Books<

2010, ISBN: 6130621175

[EAN: 9786130621179], Neubuch, [PU: Alphascript Publishing Feb 2010], Neuware - In the mathematical field of complex analysis, a branch point of a multi-valued function (usually referred … Meer...

[EAN: 9786130621179], Neubuch, [PU: Alphascript Publishing Feb 2010], Neuware - In the mathematical field of complex analysis, a branch point of a multi-valued function (usually referred to as a 'multifunction' in the context of complex analysis) is a point such that the function is discontinuous when going around an arbitrarily small circuit around this point (Ablowitz & Fokas 2003, p. 46). Multi-valued functions are rigorously studied using Riemann surfaces, and the formal definition of branch points employs this concept. Branch points fall into three broad categories: algebraic branch points, transcendental branch points, and logarithmic branch points. Algebraic branch points most commonly arise from functions in which there is an ambiguity in the extraction of a root, such as solving the equation z = w2 for w as a function of z. Here the branch point is the origin, because the analytic continuation of any solution around a closed loop containing the origin will result in a different function: there is non-trivial monodromy. Despite the algebraic branch point, the function w is well-defined as a multiple-valued function and, in an appropriate sense, is continuous at the origin. 72 pp. Englisch, Books<

2010, ISBN: 6130621175

[EAN: 9786130621179], Neubuch, [PU: Alphascript Publishing Feb 2010], Neuware - In the mathematical field of complex analysis, a branch point of a multi-valued function (usually referred … Meer...

[EAN: 9786130621179], Neubuch, [PU: Alphascript Publishing Feb 2010], Neuware - In the mathematical field of complex analysis, a branch point of a multi-valued function (usually referred to as a 'multifunction' in the context of complex analysis) is a point such that the function is discontinuous when going around an arbitrarily small circuit around this point (Ablowitz & Fokas 2003, p. 46). Multi-valued functions are rigorously studied using Riemann surfaces, and the formal definition of branch points employs this concept. Branch points fall into three broad categories: algebraic branch points, transcendental branch points, and logarithmic branch points. Algebraic branch points most commonly arise from functions in which there is an ambiguity in the extraction of a root, such as solving the equation z = w2 for w as a function of z. Here the branch point is the origin, because the analytic continuation of any solution around a closed loop containing the origin will result in a different function: there is non-trivial monodromy. Despite the algebraic branch point, the function w is well-defined as a multiple-valued function and, in an appropriate sense, is continuous at the origin. 72 pp. Englisch<

2003, ISBN: 9786130621179

In the mathematical field of complex analysis, a branch point of a multi-valued function (usually referred to as a "multifunction" in the context of complex analysis) is a point such that… Meer...

In the mathematical field of complex analysis, a branch point of a multi-valued function (usually referred to as a "multifunction" in the context of complex analysis) is a point such that the function is discontinuous when going around an arbitrarily small circuit around this point (Ablowitz & Fokas 2003, p. 46). Multi-valued functions are rigorously studied using Riemann surfaces, and the formal definition of branch points employs this concept. Branch points fall into three broad categories: algebraic branch points, transcendental branch points, and logarithmic branch points. Algebraic branch points most commonly arise from functions in which there is an ambiguity in the extraction of a root, such as solving the equation z = w2 for w as a function of z. Here the branch point is the origin, because the analytic continuation of any solution around a closed loop containing the origin will result in a different function: there is non-trivial monodromy. Despite the algebraic branch point, the function w is well-defined as a multiple-valued function and, in an appropriate sense, is continuous at the origin. Bücher, Hörbücher & Kalender / Bücher / Sachbuch / Naturwissenschaften / Mathematik / Analyse<

2010, ISBN: 6130621175

Kartoniert / Broschiert, mit Schutzumschlag neu, [PU:Alphascript Publishing]