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Titlebook: Number Theory; R. P. Bambah,V. C. Dumir,R. J. Hans-Gill Book 2000 Springer Basel AG 2000 algebra.arithmetic.boundary element method.crypto

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S. G. Danihe electron de Broigle wavelength is smaller by many orders of magnitude as compared to that in semiconductors. This makes metallic devices more promising with respect to their size - down to the size of an atom. Further, high bulk and interface thermal conductance in metallic devices are bene?cial
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Neal Koblitzhe electron de Broigle wavelength is smaller by many orders of magnitude as compared to that in semiconductors. This makes metallic devices more promising with respect to their size - down to the size of an atom. Further, high bulk and interface thermal conductance in metallic devices are bene?cial
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Dipendra Prasad,C. S. Yoganandahe electron de Broigle wavelength is smaller by many orders of magnitude as compared to that in semiconductors. This makes metallic devices more promising with respect to their size - down to the size of an atom. Further, high bulk and interface thermal conductance in metallic devices are bene?cial
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Non-homogeneous Problems: Conjectures of Minkowski and Watson,ct of non-homogeneous real linear forms. The second one is a conjecture of Watson concerning non-homogeneous real indefinite quadratic forms. Whereas the first one is still resisting solution in the general case, the second one has been completely proved.
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,Modular Equations in Ramanujan’s Lost Notebook,roofs for all the modular equations in Ramanujan’s three notebooks can be found in Berndt’s books [1]—[3]. In particular, Chapters 19—21 in Ramanujan’s second notebook are almost exclusively devoted to modular equations. Ramanujan used modular equations to evaluate class invariants, certain .-contin
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Variants of the Second Borel-Cantelli Lemma and their Applications in Metric Number Theory, the real line, but the ideas generalise to .. and other situations). Investigations therefore involve both analysis and number theory. It is the purpose of this paper to review the important contribution made by variants of the second Borel-Cantelli Lemma (also known as the . of the Borel-Cantelli
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