Results 111 to 120 of about 160 (136)
The analytic solutions of Mikusinski operational differential equations
, 1966 openaire +1 more source
Some convergences on the Mikusinski operator field
Some convergences on the Mikusinski operator fieldopenaire
Review: S. Hartman and J. Mikusinski, Teoria miary i calki Lebesgue'a
, 1958 openaire +1 more source
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2021
It is contributed on the life of the Polish psychologist, Eva Borkowska de Mikusinski. She was one of the first graduates of the undergraduate psychology programs in Argentina. She mainly contributed to the scientific studies of personality. She was a pioneer in the diffusion of Hans Eysenck´s factorial model in South America.
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It is contributed on the life of the Polish psychologist, Eva Borkowska de Mikusinski. She was one of the first graduates of the undergraduate psychology programs in Argentina. She mainly contributed to the scientific studies of personality. She was a pioneer in the diffusion of Hans Eysenck´s factorial model in South America.
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Antosik-Mikusinski Matrix Convergence Theorem in Quantum Logics
International Journal of Theoretical Physics, 2003Let \((L, \perp, \oplus, 0,1)\) be an effect algebra. A net \((a_\alpha)\subset L\) is order convergent to \(a\in L\) if there are nets \((u_\alpha)\), \((v_\alpha)\) in \(L\) such that \(u_\alpha\leq a_\alpha\leq v_ \alpha\) and \(u_ \alpha\nearrow a\), \(v_ \alpha\searrow a\). The order topology, \(\tau_ 0\), on \(L\) is the finest topology such that
Wu, Junde, Lu, Shijie, Kim, Dohan
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Mikusinski's Operational Calculus
International Journal of Mathematical Education in Science and Technology, 1974Summary Mikusinski's operational calculus provides a simpler approach than the Laplace transform to the solution of the differential equations of science and technology. The mathematical demands of a proper understanding of the Laplace transform can be greatly reduced by adopting Mikusinski's approach, and, in particular, this approach provides a ...
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1968
Let ℂ be the set of complex numbers and ℝ be the set of real numbers. Let $$[0, \infty ) = \left \{t\ \in\ \mathbb{R}\ |\ 0\ \leqslant\ t\
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Let ℂ be the set of complex numbers and ℝ be the set of real numbers. Let $$[0, \infty ) = \left \{t\ \in\ \mathbb{R}\ |\ 0\ \leqslant\ t\
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The Mikusinski’s Operator Solution to Continuous Bar
1988According to Mikusinski’s operator theory, this solution changes solving bar’s bending balance differential equation to an algebraic equation which is easier to solve. This solution is simple accurate and practical in fact, the solving process can also be programmed.
Li Cong Zun, Zhou Shen Jian
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Factoring and splitting of s-differential equations in the field of mikusinski
Integral Transforms and Special Functions, 1996Applying the Laplace tracsformation we obtain simple formulas for Bessel fuctions (see Ince [2])Also,Mikusinski's operational calculus provides simple formulas for the solutions of the Laguerre equation,the hypergeometric equation and of other differential equations (see Kierat,Skornik [4]and Yosida [13]).the question arises:does operational calculus ...
K. Skórnik, J. Wloka
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