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Physical Sciences and Mathematics Commons™
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- Keyword
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- Mathematical Analysis (6)
- $h$)-Convex function (1)
- ($\psi$ (1)
- Algebra and Geometry (1)
- Bernstein inequality (1)
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- Bounded p-variation (1)
- Convex functions; (1)
- Fixed point theory (1)
- Gabor frames (1)
- H\:older inequality; Riemann-Liouville fractional integrals. (1)
- Hermite- Hadamard inequality (1)
- Hermite-Hadamard inequality (1)
- Hölder continuous (1)
- Integration (1)
- Katugampola Fractional integrals (1)
- Mathematical Biology and Dynamical Systems (1)
- Modulation spaces (1)
- Neutrosophic extremely δβ-disconnected space (1)
- Neutrosophic strongly δβ-connected space (1)
- Neutrosophic super δβ-connected space (1)
- Neutrosophic topology (1)
- Neutrosophic δβ-closed set (1)
- Neutrosophic δβ-closure (1)
- Neutrosophic δβ-connected space (1)
- Neutrosophic δβ-interior (1)
- Neutrosophic δβ-open set (1)
- Neutrosophic δβ-separated sets (1)
- Non-local kernel (1)
- Nonlinear approximation (1)
- Ostrowski’s type (1)
Articles 1 - 8 of 8
Full-Text Articles in Physical Sciences and Mathematics
The Neutrosophic Delta-Beta Connected Topological Spaces, Raja Mohammad Latif
The Neutrosophic Delta-Beta Connected Topological Spaces, Raja Mohammad Latif
International Journal of Emerging Multidisciplinaries: Mathematics
Real-life situations always include indeterminacy. The Mathematical tool which is well known in dealing with indeterminacy is neutrosophic. The notion of neutrosophic set is generally referred to as the generalization of intuitionistic fuzzy sets. In this paper, the notion of neutrosophic δβ-connectedness and δβ-disconnectedness in neutrosophic topological spaces is introduced. Also, we introduce neutrosophic δβ-separated sets, neutrosophic super δβ-connected spaces, neutrosophic extremely δβ-disconnected spaces, and neutrosophic strongly δβ-connected spaces. We investigate and study several properties and characterizations concerning connectedness in these spaces.
Various Series Concerning The Zeta Function, Vuk Stojiljkovic
Various Series Concerning The Zeta Function, Vuk Stojiljkovic
International Journal of Emerging Multidisciplinaries: Mathematics
In this paper we evaluated various series concerning the ζ function. We also have shown how our Lemma can be paired up with different generating functions to produce more series as a consequence.
On Inequalities Of Trapezium Type Via Fractional Integrals Operators, Muhammad Muddassar, Tahira Jabeen, Hira Perveen
On Inequalities Of Trapezium Type Via Fractional Integrals Operators, Muhammad Muddassar, Tahira Jabeen, Hira Perveen
International Journal of Emerging Multidisciplinaries: Mathematics
In this article, we get solutions of some integral inequalities of Hermite-Hadamard type and using the approach of ($\psi$,$h$)-Convex function by the way of Riemann-Liouville Fractional integrals and Katugampola Fractional integral operators.
Bernstein And Bernstein-Like Inequalities For Modulation Spaces, Sa'ud Al-Sa'di, Salti Samarah
Bernstein And Bernstein-Like Inequalities For Modulation Spaces, Sa'ud Al-Sa'di, Salti Samarah
International Journal of Emerging Multidisciplinaries: Mathematics
It is shown that the modulation spaces Mwp can be characterized by the approximation behavior of their elements using Local Fourier bases. In analogy to the Local Fourier bases, we show that the modulation spaces can also be characterized by the approximation behavior of their elements using Gabor frames. We derive direct and inverse approximation theorems that describe the best approximation by linear combinations of N terms of a given function using its modulates and translates.
Inequalities For Riemann - Stieltjes Integral, Mohammad Alomari
Inequalities For Riemann - Stieltjes Integral, Mohammad Alomari
International Journal of Emerging Multidisciplinaries: Mathematics
Two new inequalities for Riemann--Stieltjes integral are introduced for functions of bounded $p$-variation and H\"{o}lder continuous integrators.
A New Companion Inequality Of Ostrowski's Type With Applications To P.D.F.'S, Izharul Haq
A New Companion Inequality Of Ostrowski's Type With Applications To P.D.F.'S, Izharul Haq
International Journal of Emerging Multidisciplinaries: Mathematics
In this paper, variant inequalities of Ostrowski’s type for absolutely continuous mappings whose derivatives are monotonic, belongs to L1[a, b], Lq[a, b], (q > 1) and L∞[a, b] are established.
Modeling And Analysis Of Fractional Tb Model With Atangana-Baleanu Derivative, Aatif Ali, Saeed Islam, Quaid Iqbal, Huma Gul, Muhammad Nafees
Modeling And Analysis Of Fractional Tb Model With Atangana-Baleanu Derivative, Aatif Ali, Saeed Islam, Quaid Iqbal, Huma Gul, Muhammad Nafees
International Journal of Emerging Multidisciplinaries: Mathematics
In recent years Atangana and Baleanu proposed a new fractional derivative with non-singular and non-local kernel, this paper formulate a fragmentary request numerical TB model with AtanganaBaleanu derivative (AB derivative). We figured the basic reproduction number ( R0 ) and assessment of boundary dependent on genuine information of Khyber Pakhtunkhwa Pakistan, Initially we present the fundamental properties of the model, the existence and uniqueness of the model is proved using fixed point theory. At last, the model is tackled mathematically through Adams-Bashforth Moulton technique. The mathematical results for the extended model of the elements of Tuberculosis is shown graphically to …
A Stimulus Generalization Of Double Integral Inequalities By The Way Of Fractional Integrals, Muhammad Muddassar, Muhammad Iqbal, Tahira Jabeen, Ghulam Haider
A Stimulus Generalization Of Double Integral Inequalities By The Way Of Fractional Integrals, Muhammad Muddassar, Muhammad Iqbal, Tahira Jabeen, Ghulam Haider
International Journal of Emerging Multidisciplinaries: Mathematics
This study presents some of the latest results annexed to Hermite Hadamard inequality by utilizing double integrals by the way of Riemann-Liouville fractional integrals. Another aim of this article is to generalize some of the recent developments on Hermite Hadamard's type inequalities.