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Dynamics of microglia-glioblastoma crosstalk at the far infiltration zone

Nebeling FC, Fuhrmann F, Mittag M, Musacchio F, Gockel NE, Friker LL, Leonardelli S, Filser S, Deli A, Stork M, Bano D, Pietsch T, Parrinello S, Hoelzel M, Herrlinger U, Salomoni P, Fuhrmann M.   +16 more
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Best possible bounds of the arithmetic mean with seiffert type means, harmonic and contra harmonic means

AIP Conference Proceedings, 2023
B. K. Sangeetha, Sandeep Kumar
exaly   +2 more sources

Derivation of a new semi-imlicit Runge-Kutta method of contra-harmonic mean with forward-backward technique

Journal of Interdisciplinary Mathematics
In this article, the new method that solves Initial Value Problems IVPs is presented, where we derived our new method by using the Contra Harmonic CH mean instead of the classic arithmetic mean, more than the Forward Backward FB) technique to calculate both sides of the predictor (Forward) part and corrector (Backward) part of our semi-implicit method.
Mahmood D. Jasim, Ammar Saad Abduljabbar, Noor Mawlood Dahash   +2 more
exaly   +2 more sources

Contra Harmonic Mean Labeling On H-Graphs

Journal of Computer and Mathematical Sciences, 2019
J. Rajeshni Golda, S. S. Sandhya
exaly   +2 more sources

A Numerical Approach for Solving Fuzzy Differential Equation Using Enhanced Euler’s Methods Based on Contra Harmonic Mean and Centroidal Mean

Communications on Applied Nonlinear Analysis
Objectives: Fuzzy differential equations (FDEs) are crucial for modeling dynamic systems in science, economics, and engineering due to their unpredictable nature and the need for numerical methods for precise solutions. The objective of this work is to develop improved Euler's techniques for numerically solving fuzzy differential equations (FDEs) in ...
exaly   +2 more sources

A Modified Coiffed Contra Harmonic Mean-Based Algorithm for the Elimination of Spike Noise in Images

Lecture Notes in Networks and Systems
K Vasanth, S Radha
exaly   +2 more sources

Radio Contra Harmonic Mean Graphs in Security Communication

S. Asha, T. S. Ashika
exaly   +2 more sources

Sharp inequalities for bounding Seiffert mean in terms of the arithmetic, centroidal, and contra-harmonic means

Mathematica Slovaca, 2016
AbstractIn the paper, the authors find two sharp and double inequalities for bounding the second Seiffert mean either by a one-parameter family of means derived from the centroidal mean or by a convex combination of the arithmetic and contra-harmonic means.
Wei-Dong Jiang, Jian Cao, Feng Qi
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A new fourth order runge-kutta formula based on the contra-harmonic (C₀M) mean

International Journal of Computer Mathematics, 1995
In this paper new Runge-Kutta formulae of orders 3 and 4 based on the contra harmonic mean are derived. Numerical evidence confirming the accuracy of the new method and comparison with alternative Runge-Kutta formula based on arithmetic, geometric and harmonic means are also presented.
David J. Evans 0001, A. R. Yaakub
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Schur m-Power Convexity of Generalized Invariant Contra Harmonic Means

Journal of Inequalities and Mathematical Analysis
In this paper, we investigate the Schur m-power convexity of the generalized invariant contra harmonic means, then some related results are generalized. As applications, some new inequalities involving Gini mean, arithmetic mean, geometric mean and harmonic mean are established.
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