particularly projective geometry, a semilinear map between vector spaces V and W over a field K is a function that is a linear map "up to a twist", hence semi-linear...

Semilinear or semi-linear (literally, "half linear") may refer to: Antilinear map, also called a "semilinear map" Semilinear order Semilinear map Semilinear...

property of some substances to exist in two distinct crystalline forms Semilinear map, a homomorphism between modules, paired with the associated homomorphism...

map α : D(V) → D(W), such that: The zero subspace of V is mapped to the zero subspace of W. V is mapped to W. There is a nonsingular semilinear map β...

the desired map. The composite of two antilinear maps is a linear map. The class of semilinear maps generalizes the class of antilinear maps. The vector...

By the Fundamental theorem of projective geometry θ is induced by a semilinear map T: V → V∗ with associated isomorphism σ: K → Ko, which can be viewed...

multiplicative scaling behaviour Minkowski functional – Function made from a set Semilinear map – homomorphism between modules, paired with the associated homomorphism...

projective semilinear group PΓL(n, F) (which contains PGL(n, F)) is the collineation group of projective space, for n > 2, and thus semilinear maps are of...

projective spaces induced by a semilinear map produces a correlation of P(V) to itself. In this way, every nondegenerate semilinear map V → V∗ induces a correlation...

complex conjugate of s {\displaystyle s} . But more generally, as with semilinear maps for example, s ¯ {\displaystyle {\overline {s}}} could be the image...

space (TVS). A function f : H → C {\displaystyle \mathbb {C} } is called semilinear or antilinear if for all x, y ∈ H and all scalars c , Additive: f (x +...

the Wadge lemma holds for sets in Γ is the semilinear ordering principle for Γ or SLO(Γ). Any semilinear order defines a linear order on the equivalence...

a sesquilinear form allows one of the arguments to be "twisted" in a semilinear manner, thus the name; which originates from the Latin numerical prefix...

applications include existence results for periodic solutions of some semilinear wave equations.[BN78a][BN78b] In John Nash's work on the isometric embedding...

on these points. For n ≥ 3, the collineation group is the projective semilinear group, PΓL – this is PGL, twisted by field automorphisms; formally, PΓL...

involution bar that maps q1/2 to q−1/2 and acts as identity on Z. Then H admits a unique ring automorphism i that is semilinear with respect to the bar...

crystal is a crystal with Verschiebung and Frobenius maps. An F-crystal is a structure in semilinear algebra somewhat related to crystals. The infinitesimal...

S2CID 42023620. Schmidhuber, Jürgen; Eldracher, Martin; Foltin, Bernhard (1996). "Semilinear predictability minimzation produces well-known feature detectors". Neural...

a+\mu b)=\lambda \tau (a)+\mu \tau (b)} for a, b in M+ and λ, μ ≥ 0 (semilinearity); τ ( u a u ∗ ) = τ ( a ) {\displaystyle \tau \left(uau^{*}\right)=\tau...

Fourier series. Application to numerical integration of Itô SDEs and semilinear SPDEs. Differ. Uravn. Protsesy Upr., no. 1. DOI: https://doi.org/10.21638/11701/spbu35...

is isomorphic to PSL2(9), whose automorphism group is the projective semilinear group PΓL2(9), in which PSL2(9) is of index 4, yielding an outer automorphism...

direction of rotation are replaced by their "mirror image"). The group of semilinear transformations on a vector space V over a field K {\displaystyle \mathbb...

certain iterative algorithms to fixed points of a given nonexpansive self-map of a closed convex subset of Hilbert space.[L77] In collaboration with his...

Jalal; Struwe, Michael (1994). "Well-posedness in the energy space for semilinear wave equations with critical growth". International Mathematics Research...

PGL(3,4) can therefore be extended to the group PΓL(3,4) of projective semilinear transformations, which is a split extension of M21 by the symmetric group...

problems, double-phase problems), qualitative analysis of solutions of semilinear and quasilinear PDEs (Dirichlet, Neumann, Robin boundary conditions),...

Yoshikazu Giga and Robert V. Kohn. Asymptotically self-similar blow-up of semilinear heat equations. Comm. Pure Appl. Math. 38 (1985), no. 3, 297–319. Yoshikazu...

—— (1982). "A Priori Estimates and Existence of Positive Solutions of Semilinear Elliptic Equations". In: Costa D. (ed.) Djairo G. de Figueiredo - Selected...