Homothetic vector field information

In physics, a homothetic vector field (sometimes homothetic collineation or homothety) is a projective vector field which satisfies the condition: L X...

dilation Homothetic center Homothetic vector field Homothetic preferences This disambiguation page lists articles associated with the title Homothetic. If...

vector fields is isomorphic to the Lie algebra g {\displaystyle {\mathfrak {g}}} of G. Affine vector field Curvature collineation Homothetic vector field...

{\frac {1}{2}}n(n+1)+1} . A homothetic vector field is uniquely determined by specifying the values of the vector field and its first covariant derivative...

{L}}_{X}g_{ab})_{;c}=0} Conformal vector field Curvature collineation Homothetic vector field Killing vector field Matter collineation Spacetime symmetries...

vector field Conformal Killing tensor Curvature collineation Einstein manifold Homothetic vector field Invariant differential operator Killing vector...

Killing vector fields find extensive applications (including in classical mechanics) and are related to conservation laws. A homothetic vector field is one...

Charles P. Boyer and Krzysztof Galicki and their co-authors. The homothetic vector field on the cone over a Sasakian manifold is defined to be t ∂ / ∂ t...

infinite-dimensional. Every affine vector field is a curvature collineation. Conformal vector field Homothetic vector field Killing vector field Matter collineation...

electric and magnetic fields. Affine vector field Conformal vector field Curvature collineation Homothetic vector field Spacetime symmetries v t e v t e...

Stereometry Ball Convex Convex hull Coxeter group Euclidean distance Homothetic center Hyperplane Lattice Ehrhart polynomial Leech lattice Minkowski's...

Gorman form. Particularly: linear, Leontief and Cobb-Douglas utilities are homothetic and thus have the Gorman form. To prove that the Engel curves of a function...

0-homogeneous functions, that is, the functions that are invariant by homothetic rescaling, or "independent of the radial coordinate". A function (defined...

interior is non-empty). We can inscribe a rectangle r in C such that a homothetic copy R of r is circumscribed about C. The positive homothety ratio is...

g)} is called a Ricci soliton if, and only if, there exists a smooth vector field V {\displaystyle V} such that Ric ⁡ ( g ) = λ g − 1 2 L V g , {\displaystyle...

n-dimensional Euclidean space can be covered by 2n or fewer smaller bodies homothetic with the original body. Hadwiger's theorem - a theorem that characterizes...

and of Joseph Diaz Gergonne (1814). Whereas Poncelet's proof relies on homothetic centers of circles and the power of a point theorem, Gergonne's method...

interval on a ray is given by logarithmic measure so it is invariant under a homothetic transformation ( x , y ) ↦ ( λ x , λ y ) , λ > 0. {\displaystyle (x,y)\mapsto...

boundary case of equality is attained if and only if the metric is flat and homothetic to the so-called equilateral torus, i.e. torus whose group of deck transformations...