The Experts below are selected from a list of 27303 Experts worldwide ranked by ideXlab platform
M Marudai - One of the best experts on this subject based on the ideXlab platform.
-
common fixed point theorems for mappings satisfying a contractive condition of Rational Expression on a ordered complex partial metric space
Cogent Mathematics, 2017Co-Authors: P Dhivya, M MarudaiAbstract:By introducing a complex partial metric spaces, we obtain some common fixed point results for the mappings satisfying Rational Expressions in a complex partial metric spaces. The proved results gen...
-
best proximity points for generalized proximal weak contractions satisfying Rational Expression on ordered metric spaces
Abstract and Applied Analysis, 2015Co-Authors: V Pragadeeswarar, M MarudaiAbstract:We introduce a generalized proximal weak contraction of Rational type for the non-self-map and proved results to ensure the existence and uniqueness of best proximity point for such mappings in the setting of partially ordered metric spaces. Further, our results provides an extension of a result due to Luong and Thuan (2011) and also it provides an extension of Harjani (2010) to the case of self-mappings.
-
fixed point theorems for mappings satisfying a contractive condition of Rational Expression on a ordered partial metric space
Thai Journal of Mathematics, 2013Co-Authors: V Pragadeeswarar, M MarudaiAbstract:The purpose of this manuscript is to present a fixed point theorem using a contractive condition of Rational Expression in the context of ordered partial metric spaces.
-
fixed point theorems for generalized weak contractions satisfying Rational Expression on a ordered partial metric space
Lobachevskii Journal of Mathematics, 2013Co-Authors: Erdal Karapinar, M Marudai, V PragadeeswararAbstract:The purpose of this manuscript is to present a fixed point theorem using a generalized weak contraction condition of Rational type in the context of partial metric spaces.
Ramakant Bhardwaj - One of the best experts on this subject based on the ideXlab platform.
-
fixed point theorems through Rational Expression in altering distance functions
Mathematical theory and modeling, 2014Co-Authors: Renu Praveen Pathak, Rashmi Tiwari, Ramakant BhardwajAbstract:In this paper we proves a generalised results of J.R. Morales , E.M.Rojas , B.K.Dasand, S.Gupta .Also the results given by B.Samet and H.Yazid using altering distance functions and property P for the contraction mappings. Keywords: Fixed point, Altering distance functions, Complete metric space. Mathematical Subject Classification : 45H10, 54H25.
-
a fixed point theorem in complete fuzzy 2 metric space through Rational Expression
International Research Journal of Pure Algebra, 2013Co-Authors: Kamal Wadhwa, Jyoti Panthi, Ramakant BhardwajAbstract:Fuzzy metric space have introduced in many ways. We find some fixed point theorem in complete fuzzy 2-metric space through Rational Expression. Our paper is generalization form of Binayak S.Choudhary and Krishnapada Das [1] for Fuzzy 2-metric space motivated by Sushil Sharma [10].
-
fixed point theorems in random fuzzy metric space through Rational Expression
Computer Engineering and Intelligent Systems, 2013Co-Authors: Ramu Dubey, Ramakant Bhardwaj, Neeta Tiwari, Ankur TiwariAbstract:In the present paper we will find some fixed point theorems in random fuzzy metric space, random fuzzy 2-metric space and random fuzzy 3-metric space through Rational Expression.Also we will find the results forintegral type mappings
-
a common unique random fixed point theorem in hilbert space using integral type mappings
Mathematical theory and modeling, 2013Co-Authors: Ramakant Bhardwaj, Piyush M PatelAbstract:The object of this paper is to obtain a common random fixed point theorem for two continuous random operators defined on a non empty closed subset of a separable Hilbert space for integral type mapping . Key wards: common fixed point, Rational Expression, hilbert space random variable
-
some fixed point and common fixed point theorems in banach spaces for Rational Expression
2011Co-Authors: Rajesh Shrivastava, Ramakant Bhardwaj, Jitendra Singhvi, Shyam PatkarAbstract:In the present paper we prove some fixed point and common fixed point theorems in Banach Spaces for new Rational Expression, which generalize the well known results.
V Pragadeeswarar - One of the best experts on this subject based on the ideXlab platform.
-
best proximity points for generalized proximal weak contractions satisfying Rational Expression on ordered metric spaces
Abstract and Applied Analysis, 2015Co-Authors: V Pragadeeswarar, M MarudaiAbstract:We introduce a generalized proximal weak contraction of Rational type for the non-self-map and proved results to ensure the existence and uniqueness of best proximity point for such mappings in the setting of partially ordered metric spaces. Further, our results provides an extension of a result due to Luong and Thuan (2011) and also it provides an extension of Harjani (2010) to the case of self-mappings.
-
fixed point theorems for mappings satisfying a contractive condition of Rational Expression on a ordered partial metric space
Thai Journal of Mathematics, 2013Co-Authors: V Pragadeeswarar, M MarudaiAbstract:The purpose of this manuscript is to present a fixed point theorem using a contractive condition of Rational Expression in the context of ordered partial metric spaces.
-
fixed point theorems for generalized weak contractions satisfying Rational Expression on a ordered partial metric space
Lobachevskii Journal of Mathematics, 2013Co-Authors: Erdal Karapinar, M Marudai, V PragadeeswararAbstract:The purpose of this manuscript is to present a fixed point theorem using a generalized weak contraction condition of Rational type in the context of partial metric spaces.
Rajesh Shrivastava - One of the best experts on this subject based on the ideXlab platform.
-
some fixed point and common fixed point theorems in banach spaces for Rational Expression
2011Co-Authors: Rajesh Shrivastava, Ramakant Bhardwaj, Jitendra Singhvi, Shyam PatkarAbstract:In the present paper we prove some fixed point and common fixed point theorems in Banach Spaces for new Rational Expression, which generalize the well known results.
-
fixed point and common fixed point theorem in banach space taking Rational Expression for 1 2 3 mapping
International Research Journal of Pure Algebra, 2011Co-Authors: Ramakant Bhardwaj, Sachin V Bedre, Rajesh ShrivastavaAbstract:In the present paper we will establish some fixed point and common fixed point theorem in Banach space taking Rational Expression for 1,2,3 mappings. Our result is extended form of many known results taking particular inequality. Keywords: Fixed point, Common fixed point Banach space. 2000 Mathematics subject classification: 54H25
-
some new results in topological space for non symmetric Rational Expression concerning 2 banach space
International Research Journal of Pure Algebra, 2011Co-Authors: Ramakant Bhardwaj, Balaji Raghunath Wadkar, Rajesh ShrivastavaAbstract:In the present paper some new results in topological spaces for non –symmetric relational Expression conserning 2-Banach spaces are established. Above results are motivated by Kirk, Singh and Chartarjee , Sharma and Rajputh, Yadava etal. Keywords: Fixed point , common fixed point , Banach Space, 2-Banach space
J F Leyva - One of the best experts on this subject based on the ideXlab platform.
-
Lineal Spline Approximation Algorithms for Solution of the Coefficient Inverse Problem for Nonlinear System of Ordinary Differential Equations and Applications in Neuroscience
2014Co-Authors: Alexandre Grebennikov, J F Leyva, Autónoma PueblaAbstract:Abstract: – A nonlinear system of two ordinary differential equation of the first order is considered. It describes two applied neuroscience problems: 1) a neuronal activation (simplified Hodgkin- Huxley system); 2) a stationary process of the of the cerebral cortex activation. Two types of approximations of the non lineal member of this system are used and compared: traditional Rational Expression with functions of the exponential type; a new type of approximation as a lineal spline. For the considered applied problems the numerical algorithms are constructed and carried out as computing programs in the MatLab system. The quality of algorithms is demonstrated in comparing with traditional schemes on the numerical experiments for synthetic examples. Key-words: – Differential equations, inverse problems, spline approximation, brain cortex dynamics, neuronal activation.
-
lineal spline approximation algorithms for solution of the coefficient inverse problem for nonlinear system of ordinary differential equations and applications in neuroscience
International Conference on Applied Mathematics, 2004Co-Authors: Alexandre Grebennikov, J F LeyvaAbstract:A nonlinear system of two ordinary differential equation of the first order is considered. It describes two applied neuroscience problems: 1) a neuronal activation (simplified Hodgkin - Huxley system); 2) a stationary process of the of the cerebral cortex activation. Two types of approximations of the non lineal member of this system are used and compared: traditional Rational Expression with functions of the exponential type; a new type of approximation as a lineal spline. For the considered applied problems the numerical algorithms are constructed and carried out as computing programs in the MatLab system. The quality of algorithms is demonstrated in comparing with traditional schemes on the numerical experiments for synthetic examples.
