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ACOMS+ 및 학술지 리포지터리 설명회

  • 한국과학기술정보연구원(KISTI) 서울분원 대회의실(별관 3층)
  • 2024년 07월 03일(수) 13:30
 

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  • P-ISSN1226-0657
  • E-ISSN2287-6081
  • KCI
Tayebeh Lal Shateri(Department of Mathematics and Computer Sciences, Hakim Sabzevari University) pp.1-13 https://doi.org/https://doi.org/10.7468/jksmeb.2023.30.1.1
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In this paper, we introduce double controlled cone metric spaces via two control functions. An example of a double controlled cone metric space by two incomparable functions, which is not a controlled metric space, is given. We also provide some fixed point results involving Banach type and Kannan type contractions in the setting of double controlled cone metric spaces.

M. Akbari(Faculty of Mathematics, Statistics and Computer Science, Semnan University) ; F. Habibian(Faculty of Mathematics, Statistics and Computer Science, Semnan University) pp.15-24 https://doi.org/https://doi.org/10.7468/jksmeb.2023.30.1.15
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In this paper, we show that bounded Hochschild homology and cohomology of associated matrix Banach algebra 𝔊(𝔄, R, S, 𝔅) to a Morita context 𝔐(𝔄, R, S, 𝔅, { }, [ ]) are isomorphic to those of the Banach algebra 𝔄. Consequently, we indicate that the n-amenability and simplicial triviality of 𝔊(𝔄, R, S, 𝔅) are equivalent to the n-amenability and simplicial triviality of 𝔄.

Chang Il Kim(Department of Mathematics Education, Dankook University) ; Gil Jun Han(Department of Mathematics Education, Dankook University) pp.25-34 https://doi.org/https://doi.org/10.7468/jksmeb.2023.30.1.25
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Popa [14] proved the common fixed point theorem using implicit relations. Saluja [17] proved a fixed point theorem on complete partial metric spaces satisfying an implicit relation. In this paper, we prove a fixed point theorem on complete partial metric space satisfying another implicit relation.

Mahnaz Shafi Chishti(School of Basic and Applied Sciences, Shobhit Institute of Engineering and Technology (Deemed to be University) Meerut) ; Mohammad Ibrahim Mir(Department of Mathematics, University of Kashmir, South Campus) ; Vipin Kumar Tyagi(School of Basic and Applied Sciences, Shobhit Institute of Engineering and Technology (Deemed to be University) Meerut) pp.35-42 https://doi.org/https://doi.org/10.7468/jksmeb.2023.30.1.35
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In this paper, we find a bound for all the zeros of a polynomial in terms of its coefficients similar to the bound given by Montel (1932) and Kuneyida (1916) as an improvement of Cauchy's classical theorem. In fact, we use a generalized version of Hölder's inequality for obtaining various interesting bounds for all the zeros of a polynomial as function of their coefficients.

Xinmei Liu(School of Mathematics and Statistics, Fujian Normal University) ; Junfan Chen(School of Mathematics and Statistics, Fujian Normal University) pp.43-65 https://doi.org/https://doi.org/10.7468/jksmeb.2023.30.1.43
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In this paper, by using the difference analogue of Nevanlinna's theory, the authors study the shared-value problem concerning two higher order difference operators of a transcendental entire function with finite order. The following conclusion is proved: Let f(z) be a finite order transcendental entire function such that &#x03BB;(f - a(z)) < &#x03C1;(f), where a(z)(&#x2208; S(f)) is an entire function and satisfies &#x03C1;(a(z)) < 1, and let &#x1D702;(&#x2208; &#x2102;) be a constant such that &#x2206;<sub>&#x1D702;</sub><sup>n+1</sup> f(z) &#x2262; 0. If &#x2206;<sub>&#x1D702;</sub><sup>n+1</sup> f(z) and &#x2206;<sub>&#x1D702;</sub><sup>n</sup> f(z) share &#x2206;<sub>&#x1D702;</sub><sup>n</sup> a(z) CM, where &#x2206;<sub>&#x1D702;</sub><sup>n</sup> a(z) &#x2208; S &#x2206;<sub>&#x1D702;</sub><sup>n+1</sup> f(z), then f(z) has a specific expression f(z) = a(z) + Be<sup>Az</sup>, where A and B are two non-zero constants and a(z) reduces to a constant.

Sheetal Deshwal(Department of Mathematics, Dr. Shivanand Nautiyal Goverment Post Graduate College) ; Rupesh K. Srivastav(Department of Mathematics, Dr. Shivanand Nautiyal Goverment Post Graduate College) ; Gopi Prasad(Department of Mathematics, Dr. Shivanand Nautiyal Goverment Post Graduate College) pp.67-81 https://doi.org/https://doi.org/10.7468/jksmeb.2023.30.1.67
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The current article manages with new generalization of Post-Widder operators preserving constant function and other test functions in Bohmann-Korovkin sense and studies the approximation properties via different estimation tools like modulus of continuity and approximation in weighted spaces. The viability of the recently modified operators as per classical Post-Widder operators is introduced in specific faculties also. Numerical examples are additionally introduced to verify our theortical results. In second last section we introduce Gr&#x00FC;ss-Voronovskaya results and in last section, we show the better approximation our new modified operators via graphical exmaples using Mathematica.

Jong Ryul Kim(Department of Mathematics, Kunsan National University) pp.83-108 https://doi.org/https://doi.org/10.7468/jksmeb.2023.30.1.83
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We find geodesics on a surface numerically by using Runge-Kutta method with Python.

한국수학교육학회지시리즈B:순수및응용수학