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Residue number systems (RNSs) and arithmetic are useful for several reasons. First, a great deal of computing now takes place in embedded processors, such as those found in mobile devices, for which high speed and low-power consumption are critical; the absence of carry propagation facilitates the realization of high-speed, low-power arithmetic. Second, computer chips are now getting to be so dense that full testing will no longer be possible; so fault tolerance and the general area of computational integrity have become more important. RNSs are extremely good for applications such as digital
Congruences and residues. --- Modular arithmetic. --- Signal processing --- Digital techniques.
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P. Dolbeault: Résidus et courants.- D. Mumford: Varieties defined by quadratic equations.- A. Néron: Hauteurs et théorie des intersections.- A. Seidenberg: Report on analytic product.- C.S. Seshadri: Moduli of p-vector bundles over an algebraic curve.- O. Zariski: Contributions to the problem of equi-singularity.
Algebraic varieties -- Classification theory -- Congresses. --- Algebraic varieties. --- Congruences and residues. --- Geometry, Projective. --- Mathematics --- Physical Sciences & Mathematics --- Geometry --- Mathematics. --- Algebraic geometry. --- Algebraic topology. --- Algebraic Geometry. --- Algebraic Topology. --- Geometry, algebraic. --- Algebraic geometry --- Topology --- Geometry, Algebraic.
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"Modular Forms with Integral and Half-Integral Weights" focuses on the fundamental theory of modular forms of one variable with integral and half-integral weights. The main theme of the book is the theory of Eisenstein series. It is a fundamental problem to construct a basis of the orthogonal complement of the space of cusp forms; as is well known, this space is spanned by Eisenstein series for any weight greater than or equal to 2. The book proves that the conclusion holds true for weight 3/2 by explicitly constructing a basis of the orthogonal complement of the space of cusp forms. The problem for weight 1/2, which was solved by Serre and Stark, will also be discussed in this book. The book provides readers not only basic knowledge on this topic but also a general survey of modern investigation methods of modular forms with integral and half-integral weights. It will be of significant interest to researchers and practitioners in modular forms of mathematics. Dr. Xueli Wang is a Professor at South China Normal University, China. Dingyi Pei is a Professor at Guangzhou University, China.
Congruences and residues. --- Eisenstein series. --- Forms, Modular. --- Mathematics --- Physical Sciences & Mathematics --- Algebra --- Modular forms --- Mathematics. --- Algebraic geometry. --- Functions of complex variables. --- Number theory. --- Number Theory. --- Algebraic Geometry. --- Functions of a Complex Variable. --- Forms (Mathematics) --- Geometry, algebraic. --- Complex variables --- Elliptic functions --- Functions of real variables --- Algebraic geometry --- Geometry --- Number study --- Numbers, Theory of
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