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NewtonRaphson iteration
"... the computation of the reciprocal of floating point expansions using an adapted ..."
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the computation of the reciprocal of floating point expansions using an adapted
On extensions of the NewtonRaphson iterative scheme to arbitrary orders
"... Abstract. The classical quadratically convergent NewtonRaphson iterative scheme for successive approximations of a root of an equation f(t) = 0 has been extended in various ways by different authors, going from cubical convergence to convergence of arbitrary orders. We introduce two such extension ..."
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Abstract. The classical quadratically convergent NewtonRaphson iterative scheme for successive approximations of a root of an equation f(t) = 0 has been extended in various ways by different authors, going from cubical convergence to convergence of arbitrary orders. We introduce two
Barycentric Interpolation NewtonRaphson Iterative Method for Solving Nonlinear Beam Equations
"... Abstract. A barycentric interpolation NewtonRaphson iterative method for solving nonlinear beam bending problems is presented in this article. The nonlinear governing differential equation of beam bending problem is discretized by barycentric interpolation collocation method to form a system of non ..."
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Abstract. A barycentric interpolation NewtonRaphson iterative method for solving nonlinear beam bending problems is presented in this article. The nonlinear governing differential equation of beam bending problem is discretized by barycentric interpolation collocation method to form a system
On NewtonRaphson iteration for multiplicative inverses modulo prime powers
, 2012
"... We study algorithms for the fast computation of modular inverses. NewtonRaphson iteration over padic numbers gives a recurrence relation computing modular inverse modulo p m, that is logarithmic in m. We solve the recurrence to obtain an explicit formula for the inverse. Then we study different im ..."
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We study algorithms for the fast computation of modular inverses. NewtonRaphson iteration over padic numbers gives a recurrence relation computing modular inverse modulo p m, that is logarithmic in m. We solve the recurrence to obtain an explicit formula for the inverse. Then we study different
Decimal Floatingpoint Division Using NewtonRaphson Iteration
 In Proceedings of IEEE International Conference on ApplicationSpecific System, Architectures and Processors
, 2004
"... Decreasing feature sizes allow additional functionality to be added to future microprocessors to improve the performance of important application domains. As a result of rapid growth in financial, commercial, and Internetbased applications, hardware support for decimal floatingpoint arithmetic is ..."
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Cited by 8 (2 self)
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for decimal floatingpoint division. The design uses an optimized piecewise linear approximation, a modified NewtonRaphson iteration, a specialized rounding technique, and a simplified combined decimal incrementer/decrementer. Synthesis results show that a 64bit (16digit) implementation of the decimal
Decimal FloatingPoint Square Root Using NewtonRaphson Iteration
 Proc. 16th IEEE Int’l Conf. ApplicationSpecific Systems, Architectures and Processors (ASAP ’05
, 2005
"... With continued reductions in feature size, additional functionality may be added to future microprocessors to boost the performance of important application domains. Due to growth in commercial, financial, and Internetbased applications, decimal floating point arithmetic is now attracting more atte ..."
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Cited by 4 (0 self)
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Point Arithmetic (IEEE754R). This paper presents an efficient arithmetic algorithm and hardware design for decimal floatingpoint square root. This design uses an optimized piecewise linear approximation, a modified NewtonRaphson iteration, a specialized rounding technique, and a modified decimal multiplier
TimeDomain Simulation of System Interconnect Using Convolution and NewtonRaphson Iteration Methods
"... In today’s world electronic system interconnections, commonly called channels, are routed over packages and printed circuit boards and are characterized by measuring eyes and calculating the bit error rate (BER). Many factors such as jitter, intersymbol interference, simultaneous switching noise an ..."
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. The possible timedomain simulation techniques can be classified in two ways: a transient solver (e.g., ASTAP, Spice) which uses nonlinear NewtonRaphson iteration methods, and another second technique based on linear
Choosing Starting Values for NewtonRaphson Computation of Reciprocals, SquareRoots and SquareRoot Reciprocals
, 2003
"... We aim at finding the best possible seed values when computing reciprocals, squareroots and squareroot reciprocals in a given interval using NewtonRaphson iterations. A natural choice of the seed value would be the one that best approximates the expected result. It turns out that in most cases, t ..."
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We aim at finding the best possible seed values when computing reciprocals, squareroots and squareroot reciprocals in a given interval using NewtonRaphson iterations. A natural choice of the seed value would be the one that best approximates the expected result. It turns out that in most cases
An iterative image registration technique with an application to stereo vision
 In IJCAI81
, 1981
"... Image registration finds a variety of applications in computer vision. Unfortunately, traditional image registration techniques tend to be costly. We present a new image registration technique that makes use of the spatial intensity gradient of the images to find a good match using a type of Newton ..."
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Cited by 2872 (35 self)
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Image registration finds a variety of applications in computer vision. Unfortunately, traditional image registration techniques tend to be costly. We present a new image registration technique that makes use of the spatial intensity gradient of the images to find a good match using a type of NewtonRaphson
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