Results 191 to 200 of about 2,715 (212)
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Interpolation Functors In Weak-Type Interpolation
Results in Mathematics, 1997zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Fehér, F., Strauss, M. J.
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Bulletin of Symbolic Logic, 2000
AbstractLyndon's Interpolation Theorem asserts that for any valid implication between two purely relational sentences of first-order logic, there is an interpolant in which each relation symbol appears positively (negatively) only if it appears positively (negatively) in both the antecedent and the succedent of the given implication. We prove a similar,
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AbstractLyndon's Interpolation Theorem asserts that for any valid implication between two purely relational sentences of first-order logic, there is an interpolant in which each relation symbol appears positively (negatively) only if it appears positively (negatively) in both the antecedent and the succedent of the given implication. We prove a similar,
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Mathematical Logic Quarterly, 1998
AbstractWe introduce a notion of a real game (a generalisation of the Karchmer‐Wigderson game (cf. [3]) and of real communication complexity, and relate this complexity to the size of monotone real formulas and circuits. We give an exponential lower bound for tree‐like monotone protocols (defined in [4, Definition 2.2]) of small real communication ...
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AbstractWe introduce a notion of a real game (a generalisation of the Karchmer‐Wigderson game (cf. [3]) and of real communication complexity, and relate this complexity to the size of monotone real formulas and circuits. We give an exponential lower bound for tree‐like monotone protocols (defined in [4, Definition 2.2]) of small real communication ...
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Calcolo, 1993
Let \(f \in C^ 1[- 1,1]\) with the usual norm \(\max (\| f \|_ \infty, \| f' \|_ \infty)\) and let \(H_{2n} (f)\) be the Hermite interpolation polynomial of degree at most \(2n - 1\) interpolating \(f\) and \(f'\) at the zeros \(x_ k\), \(k = 1, \dots, n\) of the Jacobi polynomial with weight \((1 - x)^ \alpha (1 + x)^ \beta\), \(\alpha, \beta > - 1\),
DELLA VECCHIA, Biancamaria +1 more
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Let \(f \in C^ 1[- 1,1]\) with the usual norm \(\max (\| f \|_ \infty, \| f' \|_ \infty)\) and let \(H_{2n} (f)\) be the Hermite interpolation polynomial of degree at most \(2n - 1\) interpolating \(f\) and \(f'\) at the zeros \(x_ k\), \(k = 1, \dots, n\) of the Jacobi polynomial with weight \((1 - x)^ \alpha (1 + x)^ \beta\), \(\alpha, \beta > - 1\),
DELLA VECCHIA, Biancamaria +1 more
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Dermatologic Clinics, 2005
Interpolation flaps provide an excellent method for reconstruction of large or deep defects where adjacent local tissue cannot supply sufficient donor tissue for repair. These flaps use tissue imported from nonadjacent sites with an inherent blood supply (vascular pedicle) to support the flap while attached to the recipient defect until ...
J Ramsey, Mellette, Diana Q, Ho
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Interpolation flaps provide an excellent method for reconstruction of large or deep defects where adjacent local tissue cannot supply sufficient donor tissue for repair. These flaps use tissue imported from nonadjacent sites with an inherent blood supply (vascular pedicle) to support the flap while attached to the recipient defect until ...
J Ramsey, Mellette, Diana Q, Ho
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IEEE transactions on medical imaging, 2000
Based on the theory of approximation, this paper presents a unified analysis of interpolation and resampling techniques. An important issue is the choice of adequate basis functions. We show that, contrary to the common belief, those that perform best are not interpolating.
Philippe Thévenaz +2 more
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Based on the theory of approximation, this paper presents a unified analysis of interpolation and resampling techniques. An important issue is the choice of adequate basis functions. We show that, contrary to the common belief, those that perform best are not interpolating.
Philippe Thévenaz +2 more
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On the trigonometric interpolation and the entire interpolation
Approximation Theory and its Applications, 1990In this paper, we study a kind of interpolation problems on a given nodal set by trigonometric polynomials of order n and entire functions of exponential type according as the nodal set is $$\left\{ {\frac{{2k\pi }}{n}} \right\}_{k = 0}^{n - 1} or \left\{ {\frac{{2k\pi ...
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Computer Aided Geometric Design, 2001
zbMATH Open Web Interface contents unavailable due to conflicting licenses.
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