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Gauss

The equation system of eq.(6) can be used to find the input signal (for example a crack) corresponding to a measured output and a known impulse response of a system as well. This way gives a possibility to solve different inverse problems of the non-destructive eddy-current testing. Further developments will be shown the solving of eq.(6) by special numerical operations, like Gauss-Seidel-Method [4]. [Pg.367]

Numerical integration methods are widely used to solve these integrals. The Gauss-Miihler method [28] is employed in all of the calculations used here. This method is a Gaussian quadrature [29] which gives exact answers for Coulomb scattering. [Pg.1810]

Helgaker T, Gauss J, J0rgensen P and Olsen J 1997 The prediction of molecular equilibrium structures by the standard electronic wave functions J. Chem. Phys. 106 6430-40... [Pg.2201]

GAUSSP. Gives Gauss point coordinates and weights required in the numerical integration of the members of the elemental stiffness equations. [Pg.211]

Extend the matrix triangularization procedure in Exercise 2-14 by the Gauss-Jordan procedure to obtain the fully diagonalized matrix solution set follows routinely. [Pg.49]

The Gauss-Seidel Iterative Method. The Gauss-Seidel iterative method uses substitution in a way that is well suited to maehine eomputation and is quite easy to eode. One guesses a solution for xi in Eqs. (2-44)... [Pg.50]

The purpose of this projeet is to gain familiarity with the strengths and limitations of the Gauss-Seidel iterative method (program QGSEID) of solving simultaneous equations. [Pg.54]

When magnetie fields are present, the intrinsie spin angular momenta of the eleetrons S (j) and of the nuelei I(k) are affeeted by the field in a manner that produees additional energy eontributions to the total Hamiltonian H. The Zeeman interaetion of an external magnetie field (e.g., the earth s magnetie field of 4. Gauss or that of a NMR... [Pg.643]

It is also used to produce a superconduchve magnet with a field of 175,000 gauss. [Pg.72]

Coupling constants for this 2-thiazolyl radical are following a>j =9.90 gauss, 2.35 gauss, = 0.48 gauss, Uh, = 3.15 gauss. [Pg.84]

Another procedure for obtaining a-aminoketones is by reduction of a-nitrosoketones in the presence of the required carboxylic acid. Acylaminoketones are prepared either by reacting acids with the chlorhydrate of a-aminoketones according to the method of Pictet and Gauss (41) or by the action of acid anhydrides upon a-amino acids (550). [Pg.282]

Gaussian mode Gaussian plume model Gauss-Seidel Gauzes Gaylusite... [Pg.436]


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Basis Functions Gauss-Type

Calculation of Determinants by the Gauss Method

Charge Density Distribution Gauss-Type

Constrained Gauss-Newton Method for Regression of Binary VLE Data

Distribution Gauss

Equality Gauss factorization

Equivalence of Gauss-Newton with Quasilinearization Method

Equivalence to Gauss-Newton Method

Exponential-Modified-Gauss function

Exponentially modified Gauss

Exponentially modified Gauss function

Formulas-Gauss-Legendre Quadrature

GAUSS-JORDAN REDUCTION

Gauss Elimination Method

Gauss Elimination in Formula Form

Gauss Elimination in Matrix Form

Gauss adaptive methods

Gauss column

Gauss curve

Gauss divergence theorem

Gauss elimination

Gauss elimination method with partial pivoting

Gauss equation

Gauss error curve

Gauss error function

Gauss factorization

Gauss filter

Gauss formula

Gauss function

Gauss inequality

Gauss integration

Gauss interpolation formula

Gauss linking number

Gauss map

Gauss matrix coefficients

Gauss maximum value

Gauss method

Gauss points

Gauss process

Gauss profile

Gauss pulse

Gauss quadrature

Gauss quadrature algorithm

Gauss quadrature points

Gauss s integral theorem

Gauss separation method

Gauss surface

Gauss tensor formula

Gauss theorem measurements

Gauss window

Gauss, Carl

Gauss, Carl Friedrich

Gauss, Ernst

Gauss, Johann

Gauss, Johann Carl Friedrich

Gauss, Karl

Gauss, Karl Friedrich

Gauss-Bonnet theorem

Gauss-Bonnet theorem Gaussian curvatures

Gauss-Chebyshev quadrature points

Gauss-Green Theorem

Gauss-Hermite quadrature

Gauss-Jacobi Quadrature

Gauss-Jordan

Gauss-Jordan Elimination, Rank and Singularity

Gauss-Jordan Reduction Method

Gauss-Jordan Reduction in Matrix Form

Gauss-Jordan decomposition

Gauss-Jordan elimination

Gauss-Jordan matrix inverter

Gauss-Jordan method

Gauss-Laplace equation

Gauss-Legendre numerical integration

Gauss-Legendre points

Gauss-Legendre quadrature

Gauss-Markov conditions

Gauss-Markov theorem

Gauss-Newton

Gauss-Newton Algorithm for ODE Models

Gauss-Newton Method for Algebraic Models

Gauss-Newton Method for Partial Differential Equation (PDE) Models

Gauss-Newton Solution for Nonlinear Regression

Gauss-Newton algorithm with

Gauss-Newton approximation

Gauss-Newton gradient technique

Gauss-Newton iteration

Gauss-Newton method

Gauss-Newton method, nonlinear least-squares

Gauss-Newton modification

Gauss-Newton optimization

Gauss-Ostrogradsky theorem

Gauss-Radau method

Gauss-Seidel

Gauss-Seidel Iteration Method

Gauss-Seidel Substitution Method

Gauss-Seidel iteration

Gauss-Seidel method

Gauss-Seidel method Gaussian

Gauss-Seidel point iteration method

Gauss-Siedel method

Gauss’ electric field law

Gauss’ integral theorem

Gauss’ law

Gauss’ principle

Gauss’ theorem

Gauss’ theorem surface

Gauss’s law

Gauss’s principle of least constraint

Gauss’s theorem

Half-Gauss Distribution

Integration Gauss formulae

Line profile Gauss

Line width, gauss

Linear algebra Gauss-Jordan elimination

Logarithmic Gauss distribution

Lorentz-Gauss functions

Lorentz-Gauss transformation

Lorentz/Gauss window

Matrix Gauss elimination

Matrix Gauss factorization

Molecular Gauss

Newton-Gauss algorithm

Newton-Gauss algorithm Marquardt parameter

Newton-Gauss algorithm parameters

Newton-Gauss nonlinear least-squares

Newton-Gauss nonlinear least-squares determination

Nonlinear Gauss-Newton method

Normal distributions Gauss’ distribution

Normalized Gauss function

Observation equations Gauss

Peak shape function Gauss

Reynolds-Gauss theorem

Rys - Gauss quadrature

Solving equations Gauss

Stable Gauss Factorization

The Gauss law

The Gauss map

The Gauss-Bonnet theorem

The Gauss-Newton Method

The Gauss-Newton Method - Nonlinear Output Relationship

The Gauss-Newton Method for Discretized PDE Models

The Gauss-Newton Method for PDE Models

The Newton-Gauss Algorithm

Two-Point Gauss-Legendre Quadrature

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