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In functional analysis, a partial isometry is a linear map between Hilbert spaces such that it is an isometry on the orthogonal complement of its kernel
Partial_isometry
Distance-preserving mathematical transformation
In mathematics, an isometry (or congruence, or congruent transformation) is a distance-preserving transformation between metric spaces, usually assumed
Isometry
Type of matrix representation
an isometry when its action is restricted onto the support of A {\displaystyle A} , that is, it means that U {\displaystyle U} is a partial isometry. As
Polar_decomposition
Mathematical study of linear operators
complex Hilbert spaces is a canonical factorization as the product of a partial isometry and a non-negative operator. The polar decomposition for matrices generalizes
Operator_theory
*-algebra of bounded operators on a Hilbert space
belonging to M are called (Murray–von Neumann) equivalent if there is a partial isometry mapping the first isomorphically onto the other that is an element
Von_Neumann_algebra
Idempotent linear transformation from a vector space to itself
{T}}} is the partial isometry that vanishes on the orthogonal complement of U {\displaystyle U} , and A {\displaystyle A} is the isometry that embeds U
Projection_(linear_algebra)
Mathematical operation
Moore–Penrose pseudoinverse B+ can be. In that case, the operator B+A is a partial isometry, that is, a unitary operator from the range of T to itself. This can
Square_root_of_a_matrix
Matrix decomposition
bounded operator M , {\displaystyle \mathbf {M} ,} there exist a partial isometry U , {\displaystyle \mathbf {U} ,} a unitary V , {\displaystyle
Singular_value_decomposition
Mathematical tool in quantum physics
{\displaystyle U} such that U † U = I {\displaystyle U^{\dagger }U=I} (a partial isometry), the ensemble { q i , | φ i ⟩ } {\displaystyle \{q_{i},|\varphi _{i}\rangle
Density_matrix
Graphical language for quantum processes
graphical representations of specific states, unitary operators, linear isometries, and projections in the computational basis | 0 ⟩ , | 1 ⟩ {\displaystyle
ZX-calculus
Operation on self-adjoint operators
operators is equivalent to finding unitary extensions of suitable partial isometries. Let H {\displaystyle H} be a Hilbert space. A linear operator A {\displaystyle
Extensions of symmetric operators
Extensions_of_symmetric_operators
{\displaystyle \{x'_{k}:k<n\}} ). The union of these maps defines a partial isometry ϕ : X → X ′ {\displaystyle \phi :X\to X'} whose domain resp. range
Urysohn_universal_space
Mathematical ring whose elements are matrices
and 1 − p are Murray–von Neumann equivalent, i.e., there exists a partial isometry u such that p = uu* and 1 − p = u*u. One can easily generalize this
Matrix_ring
Vector field on a pseudo-Riemannian manifold that preserves the metric tensor
conclude that ∂ x {\displaystyle \partial _{x}} is a Killing field using one of the results below in this article. The isometry group of the upper half-plane
Killing_vector_field
Semigroup in abstract algebra
meaning that ee = e and e* = e. Every projection is a partial isometry, and for every partial isometry s, s*s and ss* are projections. If e and f are projections
Semigroup_with_involution
Theorem in manifold theory
at p. The lemma allows the exponential map to be understood as a radial isometry, and is of fundamental importance in the study of geodesic convexity and
Gauss's lemma (Riemannian geometry)
Gauss's_lemma_(Riemannian_geometry)
Matrix property in linear algebra
In linear algebra, the restricted isometry property (RIP) characterizes matrices which are nearly orthonormal, at least when operating on sparse vectors
Restricted_isometry_property
Smooth manifold with an inner product on each tangent space
surface is called a local isometry. A property of a surface is called an intrinsic property if it is preserved by local isometries and it is called an extrinsic
Riemannian_manifold
Theorem
V2, K2) be two Stinespring representations of a given Φ. Define a partial isometry W : K1 → K2 by W π 1 ( a ) V 1 h = π 2 ( a ) V 2 h . {\displaystyle
Stinespring_dilation_theorem
structure of T {\displaystyle T} means that a "truncated" shift is a partial isometry on H {\displaystyle {\mathcal {H}}} . More specifically, let { e 0
Trigonometric_moment_problem
e : e ∈ E 1 } {\displaystyle \left\{s_{e}:e\in E^{1}\right\}} are partial isometries with mutually orthogonal ranges, the elements of { p v : v ∈ E 0 }
Graph_C*-algebra
Australian and American mathematician (born 1975)
introduced the notion of a "restricted linear isometry," which is a matrix that is quantitatively close to an isometry when restricted to certain subspaces.[CT05]
Terence_Tao
One-dimensional complex manifold
The isometry group of a uniformized Riemann surface (equivalently, the conformal automorphism group) reflects its geometry: genus 0 – the isometry group
Riemann_surface
C*-algebra
Neumann equivalent, denoted by p ~ q, if p = vv* and q = v*v for some partial isometry v in M∞(A). It is clear that ~ is an equivalence relation. Define a
Approximately finite-dimensional C*-algebra
Approximately_finite-dimensional_C*-algebra
No complete regular surface of constant negative gaussian curvature immerses in R3
infinite. Proof's Sketch: The idea of the proof is to create a global isometry between H {\displaystyle H} and S ′ {\displaystyle S'} . Then, since H
Hilbert's theorem (differential geometry)
Hilbert's_theorem_(differential_geometry)
Concept in mathematics
group of isometries of X {\displaystyle X} acts by homeomorphisms on ∂ X {\displaystyle \partial X} . This action can be used to classify isometries according
Hyperbolic_metric_space
Construction in functional analysis, useful to solve differential equations
{\displaystyle T(x_{1},x_{2},x_{3},\dots )=(x_{2},x_{3},x_{4},\dots ).} T is a partial isometry with operator norm 1. So σ(T) lies in the closed unit disk of the complex
Decomposition of spectrum (functional analysis)
Decomposition_of_spectrum_(functional_analysis)
Function, homomorphism, or morphism
have been given specific names. These include homomorphisms in algebra, isometries in geometry, operators in analysis and representations in group theory
Map_(mathematics)
kernel of P, clearly UP h = 0. But PU h = 0 as well. because U is a partial isometry whose initial space is closure of range P. Finally, the self-adjointness
Quasinormal_operator
decomposition A = V | A | , {\displaystyle A=V|A|,\,} it says that the partial isometry V should lie in M and that the positive self-adjoint operator |A| should
Affiliated_operator
Differential operator in mathematics
precisely, if g ( x ) = U x + a {\displaystyle g(x)=Ux+a} is a Euclidean isometry of R n {\displaystyle \mathbf {R} ^{n}} , with U ∈ O ( n ) {\displaystyle
Laplace_operator
Probability problem
this motivates Krein's formula which parametrizes the extensions of partial isometries. The cumulative distribution function and the probability density
Hamburger_moment_problem
M. Define a partial order « on the family of projections by E « F if E ~ F' ≤ F. In other words, E « F if there exists a partial isometry U ∈ M such that
Schröder–Bernstein theorems for operator algebras
Schröder–Bernstein_theorems_for_operator_algebras
quasinormal if and only if in its polar decomposition A = UP, the partial isometry U and positive operator P commute. Given a quasinormal A, the idea
Subnormal_operator
ETF ≠ 0 for some T in M. ⇒ ETF has polar decomposition UH for some partial isometry U and positive operator H in M. ⇒ Ran(U) = Ran(ETF) ⊂ Ran(E). Also
Central_carrier
Mathematics of smooth surfaces
Gaussian curvature is an intrinsic invariant, i.e. invariant under local isometries. This point of view was extended to higher-dimensional spaces by Riemann
Differential geometry of surfaces
Differential_geometry_of_surfaces
Structure in group theory (in mathematics)
Hines, Peter; Braunstein, Samuel L. (2010). "The Structure of Partial Isometries". In Gay and, Simon; Mackie, Ian (eds.). Semantic Techniques in Quantum
Inverse_semigroup
Mathematical space with a notion of distance
bijective distance-preserving function is called an isometry. One perhaps non-obvious example of an isometry between spaces described in this article is the
Metric_space
Product of the principal curvatures of a surface
surface S in R3. A local isometry is a diffeomorphism f : U → V between open regions of R3 whose restriction to S ∩ U is an isometry onto its image. Theorema
Gaussian_curvature
Calculus of stochastic differential equations
Itô isometry, the use of the Doléans measure for submartingales, or the use of the Burkholder–Davis–Gundy inequalities instead of the Itô isometry. The
Itô_calculus
Type of mathematical space
variety G/P is a compact homogeneous Riemannian manifold K/(K∩P) with isometry group K. Furthermore, if G is a complex Lie group, G/P is a homogeneous
Generalized_flag_variety
Feature of a system that is preserved under some transformation
spacetime, i.e. they are isometries of Minkowski space. They are studied primarily in special relativity. Those isometries that leave the origin fixed
Symmetry_(physics)
_{\mathbb {C} }^{n}\cup \partial \mathbb {H} _{\mathbb {C} }^{n}} . By Brouwer's fixed point theorem, any holomorphic isometry of the complex hyperbolic
Complex_hyperbolic_space
in H−k(T2) and Pk annihilates C∞ c(Ωc). Canonical isometries: The operator (I + ∆)k gives an isometry of H 2k 0(Ω) into H0(Ω) and of H k 0(Ω) onto H−k(Ω)
Sobolev spaces for planar domains
Sobolev_spaces_for_planar_domains
{\displaystyle H} . By the polar decomposition theorem, there exists a unique partial isometry U {\displaystyle U} such that T = U | T | {\displaystyle T=U|T|} and
Aluthge_transform
Mathematical operation
}x^{-{\frac {1}{2}}-is}\varphi (s)\,ds.} Furthermore, this operator is an isometry, that is to say ‖ M ~ f ‖ L 2 ( − ∞ , ∞ ) = ‖ f ‖ L 2 ( 0 , ∞ ) {\displaystyle
Mellin_transform
works only in dimension 2). Almost flat manifold Arc-wise isometry the same as path isometry. Asymptotic cone Autoparallel the same as totally geodesic
Glossary of Riemannian and metric geometry
Glossary_of_Riemannian_and_metric_geometry
Result of differential geometry proved by Gauss
V → V ~ {\displaystyle \phi :V\to {\tilde {V}}} is an isometry. If there exists local isometries for each p ∈ S {\displaystyle p\in S} then S {\displaystyle
Theorema_Egregium
Theory of supergravity in four dimensions
undo the isometry transformation, defined by ξ I m ∂ m K + ξ I n ¯ ∂ n ¯ K = r I ( ϕ ) + r ¯ I ( ϕ ¯ ) . {\displaystyle \xi _{I}^{m}\partial _{m}K+\xi
4D_N_=_1_supergravity
{\displaystyle X} to be the origin. A geodesic ray is a path given by an isometry γ : [ 0 , ∞ ) → X {\displaystyle \gamma :[0,\infty )\rightarrow X} such
Gromov_boundary
Type of vector space in math
that asserts that it is an isometry of one Hilbert space (the "time domain") with another (the "frequency domain"). This isometry property of the Fourier
Hilbert_space
Relativistic wave equation in quantum mechanics
Lorentz group. Together, these form the Poincare group which encodes the isometries of flat spacetime. Scalar fields transform as scalars under Lorentz transformations
Klein–Gordon_equation
Solution of Einstein field equations
{\displaystyle -2\exp(-x)\,\partial _{t}+y\,\partial _{x}+\left(\exp(-2x)-y^{2}/2\right)\,\partial _{y}.} The isometry group acts 'transitively' (since we can
Gödel_metric
Bijection of a set using properties of shapes in space
Displacements preserve distances and oriented angles (e.g., translations); Isometries preserve angles and distances (e.g., Euclidean transformations); Similarities
Geometric_transformation
Lie group of Lorentz transformations
Poincaré group—the group of all isometries of Minkowski spacetime. Lorentz transformations are, precisely, isometries that leave a single point (event)
Lorentz_group
an ultragraph C*-algebra is a universal C*-algebra generated by partial isometries on a collection of Hilbert spaces constructed from ultragraphs.pp
Ultragraph_C*-algebra
Model of n-dimensional hyperbolic geometry
Minkowski bilinear form. In a different language, it is the group of linear isometries of the Minkowski space. In particular, this group preserves the hyperboloid
Hyperboloid_model
In mathematics, certain systems of partial differential equations are usefully formulated, from the point of view of their underlying geometric and algebraic
Integrability conditions for differential systems
Integrability_conditions_for_differential_systems
Tensor field in Riemannian geometry
and as such is the integrability obstruction for the existence of an isometry with Euclidean space (called, in this context, flat space). Since the Levi-Civita
Riemann_curvature_tensor
C*-algebras and k-graph C*-algebras are universal C*-algebras generated by partial isometries. The universal C*-algebra generated by a unitary element u has presentation
Universal_C*-algebra
Unit-distance-preserving maps are isometries
homomorphism from the unit distance graph of the plane to itself must be an isometry of the plane. The theorem is named after Frank S. Beckman and Donald A
Beckman–Quarles_theorem
Mathematical property
F" means that E and F are the initial and final projections of some partial isometry in the algebra (that is, E = V*V and F = VV* for some V in the algebra)
Schröder–Bernstein_property
Geometrical construct in general relativity
thermal radiation and spacetimes that admit a one-parameter group of isometries possessing a bifurcate Killing horizon, which consists of a pair of intersecting
Killing_horizon
point of a set is a point that is not a limit point of the set. isometry An isometry between metric spaces ( X , d X ) {\displaystyle (X,d_{X})} and (
Glossary of real and complex analysis
Glossary_of_real_and_complex_analysis
under small perturbations to the isometry. In addition, the heat kernel fully characterizes shapes up to an isometry and represents increasingly global
Heat_kernel_signature
In mathematics, invertible homomorphism
depending on the type of structure under consideration. For example: An isometry is an isomorphism of metric spaces. A homeomorphism is an isomorphism of
Isomorphism
Metric tensor describing constant negative (hyperbolic) curvature
The disk and the upper half plane are related by a conformal map, and isometries are given by Möbius transformations. A third representation is on the
Poincaré_metric
Canadian-American mathematician (1925–2020)
projective transformation from one given domain to another becomes an isometry of the corresponding metrics. Joseph Kohn and Nirenberg introduced the
Louis_Nirenberg
Mathematical function that preserves angles
an isometry, and a special conformal transformation. For linear transformations, a conformal map may only be composed of homothety and isometry, and
Conformal_map
Stochastic process modeling random walk with friction
{\displaystyle {\frac {\partial P}{\partial t}}=\theta {\frac {\partial }{\partial x}}((x-\mu )P)+D{\frac {\partial ^{2}P}{\partial x^{2}}}} where D = σ
Ornstein–Uhlenbeck_process
French mathematical physicist (1923–2025)
containing f1(M) and an open subset U2 of M2 containing f2(M), together with an isometry i : (U1, g1) → (U2, g2) such that i(f1(p)) = f2(p) for all p in M. In a
Yvonne_Choquet-Bruhat
Polygon with an infinite number of sides
space) such that every symmetry of the abstract apeirogon corresponds to an isometry of the images of the mapping. Generally, the moduli space of a faithful
Apeirogon
Mathematical problem
dimensional space) to itself that preserves unit distances must be an isometry, preserving all distances. Finite colorings of these spaces can be used
Hadwiger–Nelson_problem
Mathematical description of spacetime used in relativity
from the three spatial dimensions. In 3-dimensional Euclidean space, the isometry group (maps preserving the regular Euclidean distance) is the Euclidean
Minkowski_spacetime
Theory of supersymmetry in four dimensions
unchanged. The first condition implies that the gauge symmetry belongs to the isometry group of the scalar manifold, while the second further restricts them to
4D_N_=_1_global_supersymmetry
Maximally symmetric Lorentzian manifold with a positive cosmological constant
Topologically, dSn is R × Sn−1, which is simply connected if n ≥ 3. The isometry group of de Sitter space is the Lorentz group O(1, n). The metric therefore
De_Sitter_space
Geometric system used in black hole physics
of a black hole. A spherically symmetric spacetime is a spacetime whose isometry group contains a subgroup which is isomorphic to the rotation group SO(3)
Spherically symmetric spacetime
Spherically_symmetric_spacetime
Property of objects which appear unchanged after a partial rotation
rotations in m-dimensional Euclidean space. Rotations are direct isometries, i.e., isometries preserving orientation. Therefore, a symmetry group of rotational
Rotational_symmetry
Geometric surface
the tractrices that generate the pseudosphere. This mapping is a local isometry, and thus exhibits the portion y ≥ 1 of the upper half-plane as the universal
Pseudosphere
there exists an "almost isometry" between Y ′ {\displaystyle Y'} and Y {\displaystyle Y} with respect to which the (partial) actions of B {\displaystyle
Outer_space_(mathematics)
Matrix of inner products of vectors
\mathbb {R} ^{k}} (any orthogonal transformation, that is, any Euclidean isometry preserving 0) to the sequence of vectors results in the same Gram matrix
Gram_matrix
Multi-dimensional generalization of triangle
v_{0}+e_{1},\ v_{0}+e_{1}+e_{2},\ldots v_{0}+e_{1}+\cdots +e_{n}} by the affine isometry that sends v 0 {\displaystyle \scriptstyle v_{0}} to v 0 {\displaystyle
Simplex
Exterior algebraic map taking tensors from p forms to n-p forms
{\partial C}{\partial y}}-{\frac {\partial B}{\partial z}},\,-{\frac {\partial C}{\partial x}}+{\frac {\partial A}{\partial z}},\,{\frac {\partial B}{\partial
Hodge_star_operator
Function's sensitivity to argument change
exactly one (which can only happen if A is a scalar multiple of a linear isometry), then a solution algorithm can find (in principle, meaning if the algorithm
Condition_number
Rigidity theorem in differential geometry
theorem, upon viewing the Gauss–Codazzi equations as a system of first-order partial differential equations for the two coordinate derivatives of the position
Bonnet_theorem
Real square matrix whose columns and rows are orthogonal unit vectors
matrix preserves the inner product of vectors, and therefore acts as an isometry of Euclidean space, such as a rotation, reflection or rotoreflection. In
Orthogonal_matrix
Way to divide polygon into smaller parts
f:R^{n}(X)\rightarrow S_{R}} . Subdivision rules can be used to study the quasi-isometry properties of certain spaces. Given a subdivision rule R {\displaystyle
Finite_subdivision_rule
Scientific theory
{\partial }{\partial t}}{\frac {\partial }{\partial \tau }}\mathbb {E} (W_{t}W_{\tau })={\frac {\partial }{\partial t}}{\frac {\partial }{\partial \tau
Langevin_dynamics
Open problem on 3x+1 and x/2 functions
_{k=0}^{\infty }\left(T^{k}(x){\bmod {2}}\right)2^{k}.} The function Q is a 2-adic isometry. Consequently, every infinite parity sequence occurs for exactly one 2-adic
Collatz_conjecture
2006). "Generalized multidimensional scaling: a framework for isometry-invariant partial surface matching". Proc. Natl. Acad. Sci. U.S.A. 103 (5): 1168–72
Generalized multidimensional scaling
Generalized_multidimensional_scaling
Russian-French mathematician
application of Gromov and Schoen's methods is the fact that lattices in the isometry group of the quaternionic hyperbolic space are arithmetic.[GS92] In 1978
Mikhael Gromov (mathematician)
Mikhael_Gromov_(mathematician)
Distance from origin of tangent hyperplanes
nonempty compact convex sets. The mapping τ {\displaystyle \tau } is an isometry between this cone, endowed with the Hausdorff metric, and a subcone of
Support_function
Isometry group of a compact Riemannian manifold with negative Ricci curvature is finite
manifold with negative Ricci curvature must be zero. Consequently the isometry group of the manifold must be finite. The theorem is a corollary of Bochner's
Bochner's theorem (Riemannian geometry)
Bochner's_theorem_(Riemannian_geometry)
Mathematical manifold theory
that the image of the isometry group of M in the general linear group GL(H∗(M, Z)) is finite (because the group of isometries of a lattice is finite)
Hodge_theory
Model of hyperbolic geometry
or diameters of the unit circle. The group of orientation preserving isometries of the disk model is given by the projective special unitary group PSU(1
Poincaré_disk_model
Measure of curvature in differential geometry
It is a fundamental fact that the scalar curvature is invariant under isometries. To be precise, if f is a diffeomorphism from a space M to a space N,
Scalar_curvature
_{j=1}^{n}\left(F_{j}W(h_{j})-\langle \mathrm {D} F_{j},h_{j}\rangle _{H}\right).} The isometry property: for any process u {\displaystyle u} in D 1 , p {\displaystyle
Skorokhod_integral
symmetries. Namely, our spacetime admits a six-dimensional Lie group of self-isometries. This group is generated by a six-dimensional Lie algebra of Killing vector
Monochromatic electromagnetic plane wave
Monochromatic_electromagnetic_plane_wave
Japanese mathematician (1915–2008)
October 2008. Itô calculus Itô diffusion Itô integral Itô–Nisio theorem Itô isometry Itô's lemma Black–Scholes model O'Connor, John J.; Robertson, Edmund F
Kiyosi_Itô
Correspondence between quaternions and 3D rotations
since q {\displaystyle \mathbf {q} } is unitary, the transformation is an isometry. Also, L ( q ) = q {\displaystyle L(\mathbf {q} )=\mathbf {q} } and so
Quaternions and spatial rotation
Quaternions_and_spatial_rotation
PARTIAL ISOMETRY
PARTIAL ISOMETRY
Boy/Male
Hindu, Indian
Lord of Parti; One of the Name of Shri Satya Saibaba
Male
Hungarian
Hungarian form of Greek Bartholomaios, BARTAL means "son of Talmai."
Female
English
English Shakespeare character name derived from Roman Latin Porcius, PORTIA means "pig." A moon of Uranus was given this name.
Girl/Female
Hindu
Wisdom
Male
German
Variant spelling of German Parzifal, PARSIFAL means "pierced valley."
Girl/Female
Hindu, Indian
Queen
Girl/Female
Latin American Shakespearean
An offering. Portia was a heroine in Shakespeare's 'The Merchant of Venice'.
Male
Spanish
Spanish form of Roman Latin Martialis, MARCIAL means "of/like Mars."
Boy/Male
Muslim
Canvas
Male
English
English form of Roman Latin Martialis, MARTIAL means "of/like Mars."
Male
Irish
Irish Gaelic legend name, thought by some to have been derived from Latin Bartholomaeus, PARTHALÃN means "son of Talmai." As the legend goes, this name belonged to an early invader of Ireland who was the first to arrive on those shores after the biblical flood.
Boy/Male
Australian, Christian, French, Latin, Swiss
Warring; Like Mars; Roman God Mars
Boy/Male
Teutonic
Martial ruler.
Boy/Male
Sikh
One on whom there is gods grace, Gods mercy
Boy/Male
Latin
Warring.
Male
German
German form of French Percevel, PARZIFAL means "pierced valley."
Male
German
German form of French Percevel, PARZIVAL means "pierced valley."
Surname or Lastname
English
English : variant of Hartell.
Surname or Lastname
English
English : from Old French poutrel ‘colt’ (Late Latin pultrellus), a metonymic occupational name for someone responsible for keeping horses, or a nickname for a frisky and high-spirited person. This surname is also found in Ireland, Mac Lysaght believing it to be a variant of Purcell.
Boy/Male
Hindu
Lord of parti one of the name of Shri Satya Sai baba
PARTIAL ISOMETRY
PARTIAL ISOMETRY
Female
Finnish
Finnish form of Latin Brigitta, PIRITTA means "exalted one."
Boy/Male
Hindu, Indian, Sanskrit, Telugu
Wielder of the Mace; One who has the Mace as his Weapon
Boy/Male
Arabic, Muslim
Adorning the Religion
Girl/Female
Greek Latin
Manly. Brave. Feminine form of Andrew.
Boy/Male
Hindu
Most courageous among men, Most courageous among men
Surname or Lastname
English
English : from a pet form of Patch (see Pack).
Girl/Female
African, Australian, Jamaican
God is Gracious
Girl/Female
Tamil
Boy/Male
Hindu, Indian, Tamil, Traditional
Wisdom
Male
English
English form of French Baldoin, BALDWIN means "brave friend."
PARTIAL ISOMETRY
PARTIAL ISOMETRY
PARTIAL ISOMETRY
PARTIAL ISOMETRY
PARTIAL ISOMETRY
v. t.
To subject to trial by a court-martial.
a.
Of or pertaining to ancient Parthia, in Asia.
v.
Given when departing; as, a parting shot; a parting salute.
a.
Pertaining to, or containing, iron; chalybeate; as, martial preparations.
n.
A patrial noun. Thus Romanus, a Roman, and Troas, a woman of Troy, are patrial nouns, or patrials.
a.
Belonging to war, or to an army and navy; -- opposed to civil; as, martial law; a court-martial.
a.
Of, pertaining to, or suited for, war; military; as, martial music; a martial appearance.
a.
Both renal and portal. See Portal.
a.
Not partial; not favoring one more than another; treating all alike; unprejudiced; unbiased; disinterested; equitable; fair; just.
a.
Serving as a partisan in a detached command; as, a partisan officer or corps.
v.
Of or pertaining to a husband; as, marital rights, duties, authority.
adv.
In a partial manner; with undue bias of mind; with unjust favor or dislike; as, to judge partially.
n.
Of, pertaining to, or affecting, a part only; not general or universal; not total or entire; as, a partial eclipse of the moon.
pl.
of Court-martial
n.
Pertaining to a subordinate portion; as, a compound umbel is made up of a several partial umbels; a leaflet is often supported by a partial petiole.
v.
Admitting of being parted; partible.
adv.
In part; not totally; as, partially true; the sun partially eclipsed.
a.
Impartial.
n.
Inclined to favor one party in a cause, or one side of a question, more then the other; baised; not indifferent; as, a judge should not be partial.
n.
A native Parthia.