Some articles on dimensional:
Immersion (mathematics) - Classification
1940s, proving that for 2m < n+1 every map f Mm → Nn of an m-dimensional manifold to an n-dimensional manifold is homotopic to an immersion, and in fact to an ... to a homotopy theory description of the regular homotopy classes of immersions of any m-dimensional manifold Mm in any n-dimensional manifold Nn ...
1940s, proving that for 2m < n+1 every map f Mm → Nn of an m-dimensional manifold to an n-dimensional manifold is homotopic to an immersion, and in fact to an ... to a homotopy theory description of the regular homotopy classes of immersions of any m-dimensional manifold Mm in any n-dimensional manifold Nn ...
Abstract Polytope - The Amalgamation Problem and Universal Polytopes - Local Topology
... A tessellation of an n-dimensional manifold is actually a rank n + 1 polytope ... common intuition that the Platonic solids are three dimensional, even though they can be regarded as tessellations of the two-dimensional surface of a ball ... The 11-cell and 57-cell are examples of rank 4 (that is, four-dimensional) locally projective polytopes, since their facets and vertex figures are tessellations of real projective planes ...
... A tessellation of an n-dimensional manifold is actually a rank n + 1 polytope ... common intuition that the Platonic solids are three dimensional, even though they can be regarded as tessellations of the two-dimensional surface of a ball ... The 11-cell and 57-cell are examples of rank 4 (that is, four-dimensional) locally projective polytopes, since their facets and vertex figures are tessellations of real projective planes ...
Reed–Muller Code - Construction
... We define in n-dimensional space the indicator vectors on subsets by together with, also in, the binary operation referred to as the wedge product (this ... is a d-dimensional vector space over the field, so it is possible to write We define in n-dimensional space the following vectors with length n v0 = (1, 1, 1 ...
... We define in n-dimensional space the indicator vectors on subsets by together with, also in, the binary operation referred to as the wedge product (this ... is a d-dimensional vector space over the field, so it is possible to write We define in n-dimensional space the following vectors with length n v0 = (1, 1, 1 ...
Units Conversion By Factor-label
... as a numerical quantity and a corresponding dimensional unit for example 1000 kg/m³, 100 kPa/bar, 50 miles per hour, 1000 Btu/lb ... Converting from one dimensional unit to another is often somewhat complex ... The factor-label method, also known as the unit-factor method or dimensional analysis, is a widely used technique for performing such conversions ...
... as a numerical quantity and a corresponding dimensional unit for example 1000 kg/m³, 100 kPa/bar, 50 miles per hour, 1000 Btu/lb ... Converting from one dimensional unit to another is often somewhat complex ... The factor-label method, also known as the unit-factor method or dimensional analysis, is a widely used technique for performing such conversions ...
Two-dimensional Photoelasticity
... Photoelasticity can be applied both to three dimensional and two dimensional state of stress ... But the application of photoelasticty to the three dimensional state of stress is more involved as compared to the state of two dimensional / plane stress system ...
... Photoelasticity can be applied both to three dimensional and two dimensional state of stress ... But the application of photoelasticty to the three dimensional state of stress is more involved as compared to the state of two dimensional / plane stress system ...
More definitions of "dimensional":
- (adj): Of or relating to dimensions.
Famous quotes containing the word dimensional:
“I don’t see black people as victims even though we are exploited. Victims are flat, one- dimensional characters, someone rolled over by a steamroller so you have a cardboard person. We are far more resilient and more rounded than that. I will go on showing there’s more to us than our being victimized. Victims are dead.”
—Kristin Hunter (b. 1931)