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pro vyhledávání: '"Todd, Albert"'
Autor:
Thomas A. Zdeblick, Todd Albert
Now in its Third Edition, this popular volume in the Master Techniques in Orthopaedic Surgery Series combines the step-by-step procedural guidance that readers have come to trust with new and updated discussions of specific procedures. The text's how
Autor:
Todd, Albert H.
From the Proceedings of the 1980 Meetings of the Arizona Section - American Water Resources Assn. and the Hydrology Section - Arizona - Nevada Academy of Science - April 11-12, 1980, Las Vegas, Nevada
The responses of mined -land and natural soi
The responses of mined -land and natural soi
Externí odkaz:
http://hdl.handle.net/10150/301203
Autor:
Todd, Albert J.
In this article, we study an almost contact metric structure on a $G_2$-manifold constructed by Arikan, Cho and Salur in via the classification of almost contact metric structures given by Chinea and Gonzalez. In particular, we characterize when this
Externí odkaz:
http://arxiv.org/abs/1501.06966
Autor:
Todd, Albert J.
A notion of orthogonality in multisymplectic geometry has been developed by Cantrijn, Ibort and de Le\'on and used by many authors. In this paper, we review this concept and propose a new type of orthogonality in multisymplectic geometry; we prove a
Externí odkaz:
http://arxiv.org/abs/1312.0183
In this article, we treat G_2-geometry as a special case of multisymplectic geometry and make a number of remarks regarding Hamiltonian multivector fields and Hamiltonian differential forms on manifolds with an integrable G_2-structure; in particular
Externí odkaz:
http://arxiv.org/abs/1309.1984
Autor:
Salur, Sema, Todd, Albert J.
We introduce coG_2-vector fields, coRochesterian 2-forms and coRochesterian vector fields on manifolds with a coclosed G_2-structure as a continuous of work from [15], and we show that the spaces of coG_2-vector fields and of coRochesterian vector fi
Externí odkaz:
http://arxiv.org/abs/1212.2261
We introduce G_2-vector fields, Rochesterian 1-forms and Rochesterian vector fields on manifolds with a closed G_2-structure as analogues of symplectic vector fields, Hamiltonian functions and Hamiltonian vector fields respectively, and we show that
Externí odkaz:
http://arxiv.org/abs/1112.0832