Results 1 to 10 of about 226,626 (309)
Linear Barycentric Rational Method for Two-Point Boundary Value Equations
Journal of Mathematics, 2021 Linear barycentric rational method for solving two-point boundary value equations is presented. The matrix form of the collocation method is also obtained.
Qian Ge, Xiaoping Zhang
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Solving Integral Equations via Fixed Point Results Involving Rational-Type Inequalities
Axioms, 2023 In this study, we establish unique and common fixed point results in the context of a complete complex-valued b-metric space using rational-type inequalities.
Syed Shah Khayyam +4 more
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Fixed point result for rational type ϕ-Geraghty contraction [PDF]
Mathematica Moravica, 2021 In this paper, we introduce the notions of rational type Geraghty contractions. Using this type of contraction, we investigate under which conditions such mappings posses a unique fixed point in the framework of complete metric spaces.
Acar Özlem
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Fixed point theorems for rational type $F$-contraction
Karpatsʹkì Matematičnì Publìkacìï, 2021 In this paper, we consider rational type $F$-contraction for multivalued integral type mapping on a complete metric space. Using Wardowski’s technique, we establish the existence of a fixed point of the multivalued integral type mapping, if this mapping ...
Ö. Acar
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Rational points on quartics [PDF]
Duke Mathematical Journal, 2000 32 pages ...
Harris, Joe, Tschinkel, Yuri
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Rational Singularities and Rational Points [PDF]
Pure and Applied Mathematics Quarterly, 2008 If $X$ is a projective, geometrically irreducible variety defined over a finite field $\F_q$, such that it is smooth and its Chow group of 0-cycles fulfills base change, i.e. $CH_0(X\times_{\F_q}\bar{\F_q(X)})=\Q$, then the second author's theorem asserts that its number of rational points satisfies $|X(\F_q)| \equiv 1$ modulo $q$. If $X$ is not smooth,
Blickle, Manuel, Esnault, Hélène
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Fixed Point Results for Rational Orbitally (Θ,δb)-Contractions with an Application
Journal of Function Spaces, 2021 The purpose of this paper is to define a rational orbitally (Θ,δb)-contraction and prove some new results in the context of b-metric spaces. Our results extend, generalize, and unify some known results in the literature. As application of our main result,
Zhenhua Ma +3 more
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Some fixed point theorems of rational type contraction in b-metric spaces
Moroccan Journal of Pure and Applied Analysis, 2021 In this paper, we prove some common fixed point theorems satisfying contractive type mapping in the setting of b-metric spaces. The presented theorem is an extension the results of M. Sarwar and M. U.
Seddik Merdaci, Taieb Hamaizia
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Primitive Points in Rational Polygons [PDF]
Canadian Mathematical Bulletin, 2020 AbstractLet ${\mathcal{A}}$ be a star-shaped polygon in the plane, with rational vertices, containing the origin. The number of primitive lattice points in the dilate $t{\mathcal{A}}$ is asymptotically $\frac{6}{\unicode[STIX]{x1D70B}^{2}}\text{Area}(t{\mathcal{A}})$ as $t\rightarrow \infty$. We show that the error term is both $\unicode[STIX]{x1D6FA}_{
Bárány, I +3 more
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Some fixed point results for dualistic rational contractions
Applied General Topology, 2016 In this paper, we introduce a new contraction called dualistic contraction of rational type and obtain some fixed point results. These results generalize various comparable results appeared in the literature. We provide an example to show the superiority
Muhammad Nazam +2 more
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