Results 11 to 20 of about 151 (62)
11-24-53C12-06 小学校体育専科教員に関する研究2 : ある体育専科教員の「ボール運動・球技」の実践を手がかりにして(11 体育科教育,一般研究発表)
晃弘 山本, 真吾 野井
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11-26-53C12-06 医科大学における教養課程保健体育科目の必要性と問題点に関する研究 : 不開講の保健体育科目の再開講に至る経緯(11 体育科教育,一般研究発表)
純三 辻田, 享 石垣, 信雄 田中
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Cosimplicial meromorphic functions cohomology on complex manifolds [PDF]
Developing ideas of [13], we introduce canonical cosimplicial cohomology of meromorphic functions for infinite-dimensional Lie algebra formal series with prescribed analytic behavior on domains of a complex manifold M .
A. Zuevsky
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Maurer-Cartan equation in the DGLA of graded derivations
Let M be a smooth manifold and D = ℒΨ+𝒥Ψ a solution of the Maurer-Cartan equation in the DGLA of graded derivations D* (M) of differential forms on M, where Ψ, Ψ are differential 1-form on M with values in the tangent bundle TM and ℒΨ, 𝒥Ψ are the d* and ...
de Bartolomeis Paolo, Iordan Andrei
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Algebroids, AKSZ Constructions and Doubled Geometry
We give a self-contained survey of some approaches aimed at a global description of the geometry underlying double field theory. After reviewing the geometry of Courant algebroids and their incarnations in the AKSZ construction, we develop the theory of ...
Marotta Vincenzo Emilio +1 more
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Abstract Parenting interventions can improve parenting outcomes, with widespread implications for children's developmental trajectories. Relational savoring (RS) is a brief attachment‐based intervention with high potential for dissemination. Here we examine data from a recent intervention trial in order to isolate the mechanisms by which savoring ...
Jessica L. Borelli +5 more
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Curvature lines on orthogonal surfaces of R3 and Joachimsthal Theorem
In this paper is studied, as a complement of Joachimsthal theorem, the behavior of curvature lines near a principal cycle common to two orthogonal surfaces.
Ronaldo A. Garcia
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We prove that a Riemannian foliation with the flat normal connection on a Riemannian manifold is harmonic if and only if the geodesic flow on the normal bundle preserves the Riemannian volume form of the canonical metric defined by the adapted connection.
Hobum Kim
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One of the ways of transforming hypersurfaces in Riemannian manifold is to move their points along some lines. In Bonnet construction of geodesic normal shift, these points move along geodesic lines. Normality of shift means that moving hypersurface keeps orthogonality to the trajectories of all its points.
Ruslan A. Sharipov
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Survey of India Topo sheet 53C12 1974 1st edition
Survey of India Topo sheet 53/C12 1974 1st ...
Survey of India
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