interpolation
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1—10 of 18 matching pages
1: Bibliography X
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Prolate spheroidal wavefunctions, quadrature and interpolation.
Inverse Problems 17 (4), pp. 805–838.
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2: 3.3 Interpolation
§3.3 Interpolation
►§3.3(i) Lagrange Interpolation
… ►Linear Interpolation
… ►§3.3(v) Inverse Interpolation
… ►§3.3(vi) Other Interpolation Methods
…3: Annie A. M. Cuyt
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►A lot of her research has been devoted to rational approximations, in one as well as in many variables, and sparse interpolation.
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4: 3.4 Differentiation
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►The are the differentiated Lagrangian interpolation coefficients:
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3.4.2
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3.4.7
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3.4.11
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3.4.15
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5: Philip J. Davis
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►Davis also co-authored a second Chapter, “Numerical Interpolation, Differentiation, and Integration” with Ivan Polonsky.
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6: 3.8 Nonlinear Equations
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Regula Falsi
… ►Inverse linear interpolation (§3.3(v)) is used to obtain the first approximation: …7: Bibliography N
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Tables of Lagrangian Interpolation Coefficients.
Columbia University Press, New York.
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8: Bibliography P
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On the maximum errors of polynomial approximations defined by interpolation and by least squares criteria.
Comput. J. 9 (4), pp. 404–407.
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9: Bibliography T
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Six myths of polynomial interpolation and quadrature.
Math. Today (Southend-on-Sea) 47 (4), pp. 184–188.
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10: 3.11 Approximation Techniques
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►If , then is the Lagrange interpolation polynomial for the set (§3.3(i)).
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►For many applications a spline function is a more adaptable approximating tool than the Lagrange interpolation polynomial involving a comparable number of parameters; see §3.3(i), where a single polynomial is used for interpolating
on the complete interval .
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