Results 1 to 10 of about 4,502 (97)
Analytical solutions for macroscopic elastic moduli and thermal expansion coefficient of composite materials containing coated fillers oriented randomly based on the double inclusion method [PDF]
In this study, micromechanical analysis will be performed to derive explicit solutions of the macroscopic elastic moduli and thermal expansion coefficient for composite materials, where spheroidal-coated fillers are oriented randomly in the material ...
Hiroyuki Ono
doaj +2 more sources
In the previous study, solutions of macroscopic elastic constants and thermal expansion coefficients for a composite material containing many spheroidal double inhomogeneous inclusions were formulated explicitly by using double inclusion method and Mori ...
Hiroyuki ONO, Akihiro KARIYA
doaj +1 more source
In this study, micromechanical modeling and analysis is performed for a composite material containing many double inhomogeneous inclusions which consist of a nested sequence of two inhomogeneous inclusions, whose shapes are spheroids that are different ...
Hiroyuki ONO, Akihiro KARIYA
doaj +1 more source
In this study, by applying the double inclusion method to thermal and electromagnetic problems, micromechanical modeling and analysis is performed for a composite material containing many double inhomogeneous inclusions.
Hiroyuki ONO
doaj +1 more source
Minimal model theory for log surfaces [PDF]
We discuss the log minimal model theory for log surfaces. We show that the log minimal model program, the finite generation of log canonical rings, and the log abundance theorem for log surfaces hold true under assumptions weaker than the usual framework
Fujino, Osamu
core +3 more sources
Abundance theorem for semi log canonical surfaces in positive characteristic [PDF]
We prove the abundance theorem for semi log canonical surfaces in positive characteristic.Comment: 33 pages. v2: I added Section 3, changed the definition of slc surfaces, and adopted the one of Kollar.
Tanaka, Hiromu
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The authors and D. Martinelli proved the base point free theorem for big line bundles on a three-dimensional log canonical projective pair defined over the algebraic closure of a finite field.
Nakamura, Yusuke, Witaszek, Jakub
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Behavior of canonical divisors under purely inseparable base changes
Let $k$ be an imperfect field. Let $X$ be a regular variety over $k$ and set $Y$ to be the normalization of $(X \times_k k^{1/p^{\infty}})_{{\rm red}}$. In this paper, we show that $K_Y+C=f^*K_X$ for some effective divisor $C$ on $Y$.
Tanaka, Hiromu
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On the Abundance Problem for $3$-folds in characteristic $p>5$
In this article we prove two cases of the abundance conjecture for $3$-folds in characteristic $p>5$: $(i)$ $(X, \Delta)$ is KLT and $\kappa(X, K_X+\Delta)=1$, and $(ii)$ $(X, 0)$ is KLT, $K_X\equiv 0$ and $X$ is not uniruled.Comment: With an Appendix by
Das, Omprokash, Waldron, Joe
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On log del Pezzo surfaces in large characteristic
We show that any Kawamata log terminal del Pezzo surface over an algebraically closed field of large characteristic is globally F-regular or it admits a log resolution which is liftable to characteristic zero.
Cascini, Paolo +2 more
core +1 more source

