«DIHEDRON» 관련 영어 책
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1
The Edge of Surrealism: A Roger Caillois Reader
Besides, perceiving space is certainly a complex phenomenon, as it is
impossible to dissociate spatial perception and representation. In this respect,
space is a double dihedron continuously changing its size and location:30 it is a
dihedron of ...
Roger Caillois, Claudine Frank, 2003
2
Lectures on the Icosahedron and the Solution of the Fifth Degree
Turning now to the configuration of the dihedron, I beg the reader — here and in
the similar developments of the following paragraphs — to make the
corresponding diagrams, or to think out for himself directly by aid of a model —
which is ...
3
Elliptic Equations in Polyhedral Domains
In this chapter, we deal with the Dirichlet problem for a strongly elliptic dif-
ferential operator L(Dx) = ∑ |α|=2m Aα Dαx of order 2m in a dihedron D, where
the coefficients Aα are constant l ×l-matrices. The edge of D coincides with the x3
-axis.
V. G. Mazʹi͡a, Jürgen Rossmann, 2010
4
New Insights Into Structural Interpretation and Modelling
1/ Tensor applied to 1 52 weakness planes 21 Equivalent Mohr diagram 3/ Right
Dihedron, 88 faults 4/ Rotational Optimisation on 88 faults Fig. 10. Example of
stress analysis of a synthetic data set produced by applying a strike-slip stress ...
Note that for the dihedron with k odd an axis through a vertex also passes
through the mid-point of an edge, for the dual dihedron with k odd an axis
through the mid-point ol .1 face also passes through the midpoint of an edge and
that for the ...
P. M. Neumann, Gabrielle A. Stoy, E. C. Thompson, 1994
6
Applied mathematical sciences
This will be explained using this example of the flow past a dihedron (Figure 4.89
). The flow past a dihedron must differ from the flow past two plates that are far
apart and inclined in the same manner as the plates of the dihedron. In this latter
...
7
Linear Groups: With an Exposition of the Galois Field Theory
Cyclic and dihedron subgroups of Gui,,) whose cyclic bases are subgroups of the
cyclic G,+i. By §§ 242 — 243, G m(s) contains 1 *»* . . — s(s±l) conjugate cyclic
subgroups (?,+! each self - conjugate in a 2;1 dihedron subgroup G ,+i, but self- ...
Leonard Eugene Dickson, 2003
8
Prandtl-Essentials of Fluid Mechanics
This will be explained using this example of the flow past a dihedron (Figure 4.89
). The flow past a dihedron must differ from the flow past two plates that are far
apart and inclined in the same manner as the plates of the dihedron. In this latter
...
Herbert Oertel, P. Erhard, Katherine Asfaw, 2010
9
Patterns and Interfaces in Dissipative Dynamics
(3.109) The two orthogonal unit vectors, tangent l and normal n, define at any
point of the curve the Frenet dihedron. The curvature defines locally the rotation
of the Frenet dihedron and therefore determines the shape of a smooth curve.
Y. Pomeau, L.M. Pismen, 2006
10
The Words of Mathematics: An Etymological Dictionary of ...
A dihedral angle is sometimes called a dihedron. The term dihedron is also used
to refer to a solid with two edges and two faces meeting at each vertex; there may
be any number (^2) of vertices. Chinese wontons and Italian ravioli are ...
