Titlebook: E.B. Christoffel; The Influence of His P. L. Butzer,F. Fehér Book 1981 Springer Basel AG 1981 Euklid.physical sciences.Universit?t Stra?bur

PED

書目名稱E.B. Christoffel影響因子(影響力)




書目名稱E.B. Christoffel影響因子(影響力)學(xué)科排名




書目名稱E.B. Christoffel網(wǎng)絡(luò)公開度




書目名稱E.B. Christoffel網(wǎng)絡(luò)公開度學(xué)科排名




書目名稱E.B. Christoffel被引頻次




書目名稱E.B. Christoffel被引頻次學(xué)科排名




書目名稱E.B. Christoffel年度引用




書目名稱E.B. Christoffel年度引用學(xué)科排名




書目名稱E.B. Christoffel讀者反饋




書目名稱E.B. Christoffel讀者反饋學(xué)科排名

GRAIN

Tony Chapman,Bill Best,Paul Van Casteren in mathematics. Christoffel, highly appreciated in Zurich as teacher and researcher, was the organizer of the school of mathematics and sciences. Well aware of the importance of Riemann’s work, he used his influence to obtain the appointment of Prym, a young student of Riemann. Both left the school

Alienated

Martin J. Conyon,Joachim Schwalbach. B. Christoffel’s appointment and his occupations at the Gewerbeakademie. Chr. P. W. Beuth, the reknown reformer and organizer of Prussian polytechnical education, founded the “Technisches Institut” in 1821. This institution changed names twice, and in 1879 (then called Gewerbeakademie) it merged w

Insensate

Exposition

Ingrid Paoletti,Massimiliano Nastriration and the early contributions of Jacobi and Christoffel, but emphasizing the more recent advances made after the emergence of powerful digital computing machinery. One group of inquiry concerns the development of the quadrature formula itself, e.g. the inclusion of preassigned nodes and the adm

Ventricle

Asher Arian,David Nachmias,Ruth Amirem aufzeigte, wird zun?chst die Christoffelsche Summenformel für Orthogonalpolynome dargestellt und Christoffels Priorit?t hierfür gegenüber Darboux erl?utert. Einige besondere Anwendungen dieser Summenformel werden wiedergegeben, und ihre vielfaltige Anwendung bis heute wird durch Angabe zahlreiche

Ventricle

Realities of Leadership Contributions of the second order. The emphasis is nonclassical cases, originating with the work of Heine, though classical cases are also covered. The main tools are the approximation properties of ., developed by Christoffel, together with the hypothesis that .(.) should satisfy a first-order differential equ

intangibility

Historical and Technical Perspectives,tic having a close connection with the regular continued fraction for this number, secondly the expression in simple closed form of the convergents of the continued fraction expansion of quotients of Bessel functions of contiguous orders, and thirdly the continued fraction expansion of functions def

機警

Zen und die Kunst, gesund zu seindé approximants. Using the doubly-complex ‘.-numbers’, these definitions are extended to complex Chebyshev and complex Fourier series. It is shown that these approximants are all also defined by the generating function method. For . ≥ ., our Chebyshev series approximants are equal to the Clenshaw-Lo

頌揚國家

Informationsstrategien und EIS-Typen,coefficients as a function of their order. For several examples drawn from potential scattering theory, this method of acceleration of convergence is compared with two others and is found to be the most efficient, but not dramatically so.