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Estimation of rational polynomial coefficients based on singular value decomposition
Journal of Applied Remote Sensing, 2018The rational function model (RFM) has been widely used in space-borne photogrammetry owing to its simplicity and generality. One of the key issues for using the RFM is to robustly estimate the rational polynomial coefficients (RPCs). However, owing to over-parameterization of the RFM, estimating the RPCs is an ill-posed problem.
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Indicial rational functions of linear ordinary differential equations with polynomial coefficients
Journal of Mathematical Sciences, 2009zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Abramov, S. A., Ryabenko, A. A.
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Nested Regression Based Optimal Selection (NRBOS) of Rational Polynomial Coefficients
Photogrammetric Engineering & Remote Sensing, 2014Although the rational function model (RFM) is widely applied in photogrammetry, the application of terrain-dependent RFM is limited because of the requirement for numerous ground control points (GCPs) and the strong correlation between the coefficients.
Long Tengfei, Jiao Weili, He Guojin
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Logic Synthesis from Polynomials with Coefficients in the Field of Rationals
2023 IEEE 53rd International Symposium on Multiple-Valued Logic (ISMVL), 2023Bhavani Sampathkumar +4 more
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Rational solutions of linear differential and difference equations with polynomial coefficients
USSR Computational Mathematics and Mathematical Physics, 1989Linear differential and difference equations whose coefficients and right-hand sides are polynomials are considered. The problem of constructing all rational solutions of an equation is solved.
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Reducible Rational Fractions of the type of Gaussian Polynomials with only Non-Negative Coefficients
Canadian Mathematical Bulletin, 1978The following problem arose in connection with the study of Poincaré polynomials for homogeneous spaces. Letgi hi positive integers and set d = (h1, h1,…, hk), the greatest common divisors of the exponents in the denominator. Let hi = dri and assume that the ri′s are comprime in pairs, i.e.
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Applicable Algebra in Engineering, Communication and Computing, 2006
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Proceedings of the Steklov Institute of Mathematics, 2011
The paper under review deals with multiple orthogonal polynomials, which are denominators of a sequence of Hermite-Padé approximants for a system of four functions. This paper is closely related with [\textit{D. V. Khristoforov}, Proc. Steklov Inst. Math. 272, S142--S151; translation from Sovrem. Probl. Mat. 9, 11--26 (2007; Zbl 1308.41014)].
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The paper under review deals with multiple orthogonal polynomials, which are denominators of a sequence of Hermite-Padé approximants for a system of four functions. This paper is closely related with [\textit{D. V. Khristoforov}, Proc. Steklov Inst. Math. 272, S142--S151; translation from Sovrem. Probl. Mat. 9, 11--26 (2007; Zbl 1308.41014)].
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2012
Recently, massive archives of ground information are provided by imagery from new sensors. To establish the functional relationship between image and ground space, sensor models are required. The rational functional model (RFM), which is used as an alternative to rigorous sensor model, becomes attractive due to its generality and simplicity.
Junhee Youn +3 more
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Recently, massive archives of ground information are provided by imagery from new sensors. To establish the functional relationship between image and ground space, sensor models are required. The rational functional model (RFM), which is used as an alternative to rigorous sensor model, becomes attractive due to its generality and simplicity.
Junhee Youn +3 more
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1983
It is well known that classes of polynomials in one variable defined by various extremality conditions play an extremely important role in complex analysis. Among these classes we find orthogonal polynomials (especially classical orthogonal polynomials expressed as hypergeometric polynomials) and polynomials least deviating from zero on a given ...
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It is well known that classes of polynomials in one variable defined by various extremality conditions play an extremely important role in complex analysis. Among these classes we find orthogonal polynomials (especially classical orthogonal polynomials expressed as hypergeometric polynomials) and polynomials least deviating from zero on a given ...
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