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Technique in quantum mechanics for solving scattering problems
Partial-wave analysis, in the context of quantum mechanics, refers to a technique for solving scattering problems by decomposing each wave into its constituent
Partial-wave_analysis
Chinese mathematician (born 1989)
He is known for his contributions to partial differential equations, fluid dynamics, and probabilistic analysis. He was awarded the Fields Medal in 2026
Yu_Deng
Differential equation for the description of waves or standing wave
The wave equation is a second-order linear partial differential equation for the description of waves or standing wave fields such as mechanical waves (e
Wave_equation
Localized dielectric breakdown under high voltage stress
reduce background noise from the power supply a partial discharge detector PC software for analysis A partial discharge detection system for in-service, energized
Partial_discharge
Dynamic disturbance in a medium or field
ISBN 978-0-8018-5870-3.. Griffiths, G.; Schiesser, W.E. (2010). Traveling Wave Analysis of Partial Differential Equations: Numerical and Analytical Methods with Matlab
Wave
Scattering theory
Physics portal Born series Lippmann–Schwinger equation Dyson series Partial-wave analysis Rayleigh–Gans approximation Born, Max (1926). "Quantenmechanik der
Born_approximation
Type of differential equation
mathematics, a partial differential equation (PDE) is an equation which involves a multivariable function and one or more of its partial derivatives. The
Partial_differential_equation
Description of the ground state of a quantum system
can be well approximated by the s-wave scattering (i.e. ℓ = 0 {\displaystyle \ell =0} in the partial-wave analysis, a.k.a. the hard-sphere potential)
Gross–Pitaevskii_equation
Physical model of propagating energy
_{0}{\frac {\partial ^{2}\mathbf {B} }{\partial t^{2}}}.} Both differential equations have the form of the general wave equation for waves propagating
Electromagnetic_radiation
Branch of mathematics
areas include complex analysis, functional analysis, measure theory, harmonic analysis, and the theory of ordinary and partial differential equations
Mathematical_analysis
Semi-analytic method of computational electromagnetism
Rigorous coupled-wave analysis (RCWA), also known as Fourier modal method (FMM), is a semi-analytical method in computational electromagnetics that is
Rigorous coupled-wave analysis
Rigorous_coupled-wave_analysis
Method of data analysis
computing the first few components in a principal component or partial least squares analysis. For very-high-dimensional datasets, such as those generated
Principal_component_analysis
Range of physical processes in physics
finding solutions to scattering problems: partial wave analysis, and the Born approximation. Electromagnetic waves are one of the best known and most commonly
Scattering
Techniques in mathematical analysis
Microlocal analysis is a branch of mathematical analysis that studies functions, generalized functions and partial differential equations by localizing
Microlocal_analysis
Topics referred to by the same term
with albinism, an initialism Portuguese West Africa, now Angola Partial wave analysis, a technique in quantum mechanics Pro Wrestling Women's Alliance
PWA
Concept in scattering theory
cross section can be written in terms of the phase shifts from a partial wave analysis as σ t r = 4 π k 2 ∑ l = 0 ∞ ( l + 1 ) sin 2 [ δ l + 1 ( k ) −
Momentum-transfer cross section
Momentum-transfer_cross_section
Electric charge which is not an integer multiple of elementary charge
in such cases, atoms in molecules analysis cannot assign partial atomic charges. According to Cramer (2002), partial charge methods can be divided into
Partial_charge
Area of mathematical analysis
Plancherel-type theorems. Harmonic analysis overlaps substantially with Fourier analysis, real analysis, functional analysis, partial differential equations, potential
Harmonic_analysis
Process of transferring momentum from one location to another
interval Navarro Pérez, R.; Amaro, J. E.; Ruiz Arriola, E. (2013). "Partial-wave analysis of nucleon-nucleon scattering below the pion-production threshold"
Momentum_transfer
Eigenvalue problem for the Laplace operator
involving partial differential equations (PDEs) in both space and time. The Helmholtz equation, which represents a time-independent form of the wave equation
Helmholtz_equation
Effect by which surface waves entering shallower water change in wave height
that wave crests are conserved and the frequency must remain constant along a wave ray as ∂ ω / ∂ x = 0 {\displaystyle \partial \omega /\partial x=0}
Wave_shoaling
American mathematician and mathematical physicist (1931–2020)
Press, second edition, Brookline 1977 1969: Fourier analysis on groups and partial wave analysis, Benjamin 1970: Lie algebras and quantum mechanics, Benjamin
Robert Hermann (mathematician)
Robert_Hermann_(mathematician)
Nonlinear and periodic surface wave on an inviscid fluid layer of constant mean depth
t}}=-\omega \,{\frac {\partial f}{\partial \theta }}.} The important point for non-linear waves – in contrast to linear Airy wave theory – is that the phase
Stokes_wave
Wave with frequency an integer multiple of the fundamental frequency
individual partials (component simple tones or sinusoidal waves), but the untrained human ear typically does not perceive those partials as separate
Harmonic
Wave that remains in a constant position
pure standing wave are never achieved. The result is a partial standing wave, which is a superposition of a standing wave and a traveling wave. The degree
Standing_wave
French mathematician (born 1973)
concerns partial differential equations such as the Navier–Stokes equations, the wave equation, and the Schrödinger equation, as well as harmonic analysis of
Isabelle_Gallagher
Ongoing American particle physics experiment
energy and angular distributions of produced particles through partial wave analysis, the production and decay of all intermediate states can be reconstructed
GlueX
Transport of energy by wind waves, and the capture of that energy to do useful work
{\displaystyle \eta =-{1 \over g}{\partial \phi \over \partial t}={H \over 2}\cos(kx-\omega t){\text{:}}} a plane wave progressing along the x-axis direction
Wave_power
Tone with a frequency higher than the frequency of the reference tone
Fourier analysis, the fundamental and the overtones together are called partials. Harmonics, or more precisely, harmonic partials, are partials whose frequencies
Overtone
Branch of mathematics studying functions of a complex variable
spaces is in quantum mechanics as wave functions. Complex geometry Hypercomplex analysis List of complex analysis topics Monodromy theorem Riemann–Roch
Complex_analysis
Technique to solve differential equations
homotopy analysis method (HAM) is a semi-analytical technique to solve nonlinear ordinary/partial differential equations. The homotopy analysis method employs
Homotopy_analysis_method
Quantum mechanical waves describing matter
with the wave group velocity in free space: v g ≡ ∂ ω ∂ k = d ν d ( 1 / λ ) {\displaystyle v_{\text{g}}\equiv {\frac {\partial \omega }{\partial k}}={\frac
Matter_wave
Class of partial differential equations
{\displaystyle {\frac {\partial ^{2}u}{\partial x_{1}^{2}}}+\cdots +{\frac {\partial ^{2}u}{\partial x_{n}^{2}}}-{\frac {\partial ^{2}u}{\partial y_{1}^{2}}}-\cdots
Ultrahyperbolic_equation
Class of differential and integral operators
In mathematical analysis, Fourier integral operators have become an important tool in the theory of partial differential equations. The class of Fourier
Fourier_integral_operator
partial differential equation or dispersive PDE is a partial differential equation that is dispersive. In this context, dispersion means that waves of
Dispersive partial differential equation
Dispersive_partial_differential_equation
Type of partial differential equations
equation is the wave equation. In one spatial dimension, this is ∂ 2 u ∂ t 2 = c 2 ∂ 2 u ∂ x 2 {\displaystyle {\frac {\partial ^{2}u}{\partial t^{2}}}=c^{2}{\frac
Hyperbolic partial differential equation
Hyperbolic_partial_differential_equation
Class of partial differential equations
In mathematics, an elliptic partial differential equation is a type of partial differential equation (PDE). In mathematical modeling, elliptic PDEs are
Elliptic partial differential equation
Elliptic_partial_differential_equation
Differential operator in mathematics
{1}{c^{2}}}{\frac {\partial ^{2}}{\partial t^{2}}}-{\frac {\partial ^{2}}{\partial x^{2}}}-{\frac {\partial ^{2}}{\partial y^{2}}}-{\frac {\partial ^{2}}{\partial z^{2}}}
Laplace_operator
Wave in the ocean or large lakes
A Sverdrup wave (also known as Poincaré wave, or rotational gravity wave) is a wave in the ocean, or large lakes, which is affected by gravity and Earth's
Sverdrup_wave
Australian and American mathematician (born 1975)
Fields Medal in 2006 for his contributions to partial differential equations, combinatorics, harmonic analysis, and additive number theory. He is a professor
Terence_Tao
Non-breaking standing wave pattern
more realistic case of partial clapotis, where some of the incoming wave energy is dissipated at the shore, the incident wave is less than 100% reflected
Clapotis
Mathematical transform that expresses a function of time as a function of frequency
{\partial ^{2}y(x,t)}{\partial ^{2}x}}={\frac {\partial y(x,t)}{\partial t}}.} The example we will give, a slightly more difficult one, is the wave equation
Fourier_transform
Short "burst" or "envelope" of restricted wave action that travels as a unit
In physics, a wave packet (also known as a wave train or wave group) is a short burst of localized wave action that travels as a unit, outlined by an
Wave_packet
Equation used in quantum scattering problems
symmetric potential V {\displaystyle V} it is usually solved by partial wave analysis. For high energies and/or weak potential it can also be solved perturbatively
Lippmann–Schwinger_equation
Partial differential equation in mathematics
Schiesser, William E. (2011). "Fisher–Kolmogorov Equation". Traveling Wave Analysis of Partial Differential Equations. Academy Press. pp. 135–146. ISBN 978-0-12-384652-5
KPP–Fisher_equation
Probability of a given process occurring in a particle collision
Neutron cross section Nuclear cross section Gamma ray cross section Partial wave analysis Particle detector Radar cross section Rutherford scattering Scattering
Cross_section_(physics)
Sequence of frequencies
periodic waves (i.e., sine waves) or partials, each with its own frequency of vibration, amplitude, and phase". (See also, Fourier analysis.) A partial is any
Harmonic_series_(music)
Decomposition of periodic functions
partial Fourier series results for the components of a square wave. A square wave (represented as the blue dot) is approximated by its sixth partial sum
Fourier_series
Derivative of a function with multiple variables
{\partial ^{2}f}{\partial y\,\partial x}}={\frac {\partial }{\partial y}}\left({\frac {\partial f}{\partial x}}\right)=(f'_{x})'_{y}=f''_{xy}=\partial _{yx}f=\partial
Partial_derivative
Method in the dynamics of blood flow
Wave intensity analysis provides a method to calculate the properties of arterial waves that give rise to arterial blood pressure, based on measurements
Wave_intensity_analysis
Set of partial differential equations on fluid flow
\\[3pt]{\frac {\partial u}{\partial t}}&+u{\frac {\partial u}{\partial x}}+v{\frac {\partial u}{\partial y}}-fv=-g{\frac {\partial h}{\partial x}}-ku+\nu \left({\frac
Shallow_water_equations
British computer scientist (1956–2024)
CERN and SLAC between 1977 and 1984. During this period he used partial wave analysis to study the angular momentum resonances of Ʌ and Σ hyperons and
Edwin_Hancock
Fundamental theorem in condensed matter physics
the complete wave functions ∂ ε n ∂ k = ℏ 2 m ∫ d r ψ n k ∗ ( − i ∇ ) ψ n k {\displaystyle {\frac {\partial \varepsilon _{n}}{\partial \mathbf {k} }}={\frac
Bloch's_theorem
Theory for waves passing through multiple obstacles
phase shift that appears in the partial wave analysis in scattering theory. It is also easier to visualize the waves scattering from one atom to another
Multiple_scattering_theory
characterizes the wavefront set of the distributional solution of the partial (pseudo) differential equation P u = f {\displaystyle Pu=f} for a pseudodifferential
Propagation of singularities theorem
Propagation_of_singularities_theorem
_{\ell }(E)} is the scattering phase shift that appears in the partial wave analysis in scattering theory. The muffin-tin approximation is good for closely
Korringa–Kohn–Rostoker_method
Belgian mathematician (1954–2018)
topics of mathematical analysis such as the geometry of Banach spaces, harmonic analysis, ergodic theory and nonlinear partial differential equations
Jean_Bourgain
Approximation valid for weakly non-linear and fairly long waves
for water waves takes into account the vertical structure of the horizontal and vertical flow velocity. This results in non-linear partial differential
Boussinesq approximation (water waves)
Boussinesq_approximation_(water_waves)
Equation describing evolution of waves in shallow water
{\frac {\partial \eta }{\partial t}}+{\frac {\partial (b\,h\,u)}{\partial x}}=0,\\&{\frac {\partial u}{\partial t}}+g\,{\frac {\partial \eta }{\partial x}}=0
Green's_law
of a three-dimensional wave-packet on water of finite depth. It is a system of partial differential equations for a complex (wave-amplitude) field A {\displaystyle
Davey–Stewartson_equation
American particle physicist
differential cross section and spin density matrix elements along with a partial wave analysis for gamma p to omega p using CLAS at Jefferson Lab Doctoral advisor
Mike_Williams_(physicist)
55–63, 2005. Graham W. Griffiths William E.Shiesser Traveling Wave Analysis of Partial Differential p135 Equations Academy Press Richard H. Enns George
Dodd–Bullough–Mikhailov equation
Dodd–Bullough–Mikhailov_equation
Equations describing classical electromagnetism
Maxwell's equations are a set of coupled partial differential equations that describe how electric and magnetic fields are generated by electric charges
Maxwell's_equations
Sound synthesis technique
inharmonic partials Problems playing this file? See media help. Additive synthesis is a sound synthesis technique that creates timbre by adding sine waves together
Additive_synthesis
Branch of physics
Michielssen. The partial element equivalent circuit (PEEC) is a 3D full-wave modeling method suitable for combined electromagnetic and circuit analysis. Unlike
Computational electromagnetics
Computational_electromagnetics
Equation in physics
nonzero source charges and currents. The source terms in the wave equations make the partial differential equations inhomogeneous, if the source terms are
Inhomogeneous electromagnetic wave equation
Inhomogeneous_electromagnetic_wave_equation
Moving average and polynomial regression method for smoothing data
when performing the local fitting. Thus, LOESS provides less complex data analysis in exchange for greater experimental costs. Another disadvantage of LOESS
Local_regression
Self-similar solution describing the fluid dynamics of explosions
blast wave (or sometimes referred to as Sedov–von Neumann–Taylor blast wave) refers to a blast wave induced by a strong explosion. The blast wave was described
Taylor–von Neumann–Sedov blast wave
Taylor–von_Neumann–Sedov_blast_wave
Fundamental principle of physics
Fourier analysis is particularly common for waves. For example, in electromagnetic theory, ordinary light is described as a superposition of plane waves (waves
Superposition_principle
Mathematical description of quantum state
Schrodinger's time dependent wave equation that the equation: ∂ ρ ∂ t + ∇ ⋅ J = 0 {\displaystyle {\frac {\partial \rho }{\partial t}}+\nabla \cdot \mathbf
Wave_function
American mathematician
is known for her work in nonlinear partial differential equations nonlinear Fourier analysis, and harmonic analysis. Nahmod was born in Buenos Aires, Argentina
Andrea_R._Nahmod
French-Tunisian mathematician
interested in partial differential equations. She is Director of Research at the National Center for Scientific Research and the Laboratory of Analysis and Applied
Hajer_Bahouri
Type of functional equation (mathematics)
atmosphere, and of waves on the surface of a pond. All of them may be described by the same second-order partial differential equation, the wave equation, which
Differential_equation
{\frac {\partial }{\partial x}}+i{\frac {\partial }{\partial y}}} in the complex plane. Indeed, many basic properties of one variable complex analysis follow
Clifford_analysis
}\sigma _{\gamma }}}.} The rigorous full-wave version of the PEEC method is called (Lp,P,R,t) PEEC, where Lp is partial inductance, P is the Maxwell potential
Partial element equivalent circuit
Partial_element_equivalent_circuit
Schiesser, William E. (2012). "Introduction to Traveling Wave Analysis". Traveling Wave Analysis of Partial Differential Equations. Amsterdam: Elsevier/Academic
Tzitzeica_equation
Mathematical model of waves on a shallow water surface
Korteweg–De Vries (KdV) equation is a partial differential equation (PDE) which serves as a mathematical model of waves on shallow water surfaces. It is particularly
Korteweg–De_Vries_equation
Special mathematical functions defined on the surface of a sphere
{\displaystyle {\frac {\partial ^{2}u}{\partial x^{2}}}+{\frac {\partial ^{2}u}{\partial y^{2}}}+{\frac {\partial ^{2}u}{\partial z^{2}}}=0.} By examining
Spherical_harmonics
Distance over which a wave's shape repeats
that a wave travels through. Examples of waves are sound waves, light, water waves, and periodic electrical signals in a conductor. A sound wave is a variation
Wavelength
Branch of mathematics
processing signals, such as audio, radio waves, light waves, seismic waves, and even images, Fourier analysis can isolate narrowband components of a compound
Fourier_analysis
Relativistic wave equation in quantum mechanics
linear second-order hyperbolic partial differential equation that is manifestly Lorentz covariant and can be viewed as the wave equation form of the relativistic
Klein–Gordon_equation
Approximations that apply at multiple scales
{\partial ^{2}Y_{0}}{\partial t^{2}}}+\varepsilon \left(2{\frac {\partial ^{2}Y_{0}}{\partial t\,\partial t_{1}}}+{\frac {\partial ^{2}Y_{1}}{\partial
Multiple-scale_analysis
Branch of mathematical analysis
Fractional calculus is a branch of mathematical analysis that studies the several different possibilities of defining real number powers or complex number
Fractional_calculus
One of six awards by the Wolf Foundation
work in modern analysis, in particular, the application of pseudo-differential operators and Fourier integral operators to linear partial differential equations
Wolf_Prize_in_Mathematics
American applied mathematician
Davis. His research concerns shock waves, general relativity, partial differential equations, numerical analysis, and systems of conservation laws. Temple
Blake_Temple
Branch of physics and acoustics
x 2 {\displaystyle {\frac {\partial y}{\partial t'}}+y{\frac {\partial y}{\partial x}}=d{\frac {\partial ^{2}y}{\partial x^{2}}}} in the pressure field
Nonlinear_acoustics
list of partial differential equation topics. Partial differential equation Nonlinear partial differential equation list of nonlinear partial differential
List of partial differential equation topics
List_of_partial_differential_equation_topics
Divergent sum of positive unit fractions
the harmonic series and its partial sums include Euler's proof that there are infinitely many prime numbers, the analysis of the coupon collector's problem
Harmonic_series_(mathematics)
SCIENCEP 2007) Graham W. Griffiths, William E. Shiesser, "Traveling Wave Analysis of Partial Differential Equations", p. 135 Academic Press Richard H. Enns
Broer–Kaup_equations
System of differential equations describing Langmuir waves
system of non-linear partial differential equations, introduced by Vladimir Zakharov in 1972 to describe the propagation of Langmuir waves in an ionized plasma
Zakharov_system
Numerical technique
{\displaystyle \partial /\partial x} appears in the wave equation, it is replaced by: ∂ ∂ x → 1 1 + i σ ( x ) ω ∂ ∂ x {\displaystyle {\frac {\partial }{\partial x}}\to
Perfectly_matched_layer
2003. Griffiths, Graham W.; Schiesser, W. E. (2011). Traveling Wave Analysis of Partial Differential Equations. Amsterdam; Boston: Academic Press. ISBN 978-0-12-384652-5
Modified Korteweg–De Vries equation
Modified_Korteweg–De_Vries_equation
Second-order partial differential equation
{\partial }{\partial r}}\left(r{\frac {\partial f}{\partial r}}\right)+{\frac {1}{r^{2}}}{\frac {\partial ^{2}f}{\partial \phi ^{2}}}+{\frac {\partial ^{2}f}{\partial
Laplace's_equation
Relation between relative derivatives of three variables
{\displaystyle \left({\frac {\partial x}{\partial y}}\right)\left({\frac {\partial y}{\partial z}}\right)\left({\frac {\partial z}{\partial x}}\right)=-1,} where
Triple_product_rule
Oscillatory error in Fourier series
square wave function, J. Willard Gibbs published a note in 1898 pointing out the important distinction between the limit of the graphs of the partial sums
Gibbs_phenomenon
Interpretation of quantum mechanics
The de Broglie–Bohm theory, also known as the pilot wave theory, Bohmian mechanics, and the causal interpretation, is an interpretation of quantum mechanics
De_Broglie–Bohm_theory
US Navy-developed analytical procedure
The dynamic design analysis method (DDAM) is a US Navy-developed analytical procedure for evaluating the design of equipment subject to dynamic loading
Dynamic design analysis method
Dynamic_design_analysis_method
Concept in the solution of linear partial differential equations
Herman, JFM 58.0519.16, Zbl 0006.20501. Hörmander, L. (1983), The analysis of linear partial differential operators I, Grundlehren der Mathematischen Wissenschaft
Parametrix
American mathematician and academic
as a professor at Princeton University. Ionescu's research spans analysis and partial differential equations, with applications to mathematical physics
Alexandru_D._Ionescu
Parson magneton Partial pressure Partial wave analysis Particle Particle-in-cell Particle-induced X-ray emission Particle-size analysis Particle-size distribution
Index_of_physics_articles_(P)
PARTIAL WAVE-ANALYSIS
PARTIAL WAVE-ANALYSIS
Surname or Lastname
English
English : topographic name for someone who lived by a dam or weir on a river (Old English wær, wer), or a habitational name from a place named with this word, such as Ware in Hertfordshire.English : nickname for a cautious person, from Middle English war(e) ‘wary’, ‘prudent’ (Old English (ge)wær).English : Robert Ware came to Dedham, MA, from England in or before 1642. Henry Ware (1764–1845), born in Sherborn, MA, was a Unitarian clergyman and theologian and father of the physician John Ware (b. 1795) and two clergymen, Henry (b. 1794) and William (b. 1797).
Boy/Male
Hindu, Indian
Lord of Parti; One of the Name of Shri Satya Saibaba
Girl/Female
Hindu, Indian
Queen
Male
German
German form of French Percevel, PARZIVAL means "pierced valley."
Male
Hungarian
Hungarian form of Greek Bartholomaios, BARTAL means "son of Talmai."
Male
German
German form of French Percevel, PARZIFAL means "pierced valley."
Boy/Male
Latin
Warring.
Female
English
English Shakespeare character name derived from Roman Latin Porcius, PORTIA means "pig." A moon of Uranus was given this name.
Surname or Lastname
English
English : occupational name for a servant, from Middle English knave ‘boy’, ‘youth’, ‘servant’.English : possibly a metonymic occupational name for a maker of wheel-hubs, Middle English nave (from Old English nafa, nafu).German (also Näve) : variant of Neff (see Neve).Dutch (de Nave) : variant of Naef 1.In some cases possibly Portuguese : topographic name from nave ‘plain’ (a variant of nava), or a habitational name from a place named with this word. Compare Nava.
Boy/Male
Australian, Christian, French, Latin, Swiss
Warring; Like Mars; Roman God Mars
Male
Spanish
Spanish form of Roman Latin Martialis, MARCIAL means "of/like Mars."
Surname or Lastname
English
English : from a Germanic personal name Walo, either a byname meaning ‘foreigner’ (see Wallace), or else a short form of the various compound names with this first element.English : nickname for a well-liked person, from Middle English wale ‘good’, ‘excellent’ (originally meaning ‘choice’).English : topographic name for someone who lived near an embankment, Middle English wale (Old English walu).
Surname or Lastname
English (of Norman origin) and northern French
English (of Norman origin) and northern French : nickname for a bald man, from Anglo-Norman French cauf ‘bald’. Compare Chaffee.English : habitational name from a place in East Yorkshire called Cave, apparently from a river name derived from Old English cÄf ‘swift’.French : metonymic occupational name for someone employed in or in charge of the wine cellars of a great house, from Old French cave ‘cave’, ‘cellar’ (Latin cavea, a derivative of cavus ‘hollow’).French, possibly also English : topographic name for someone who lived in or near a cave, from the same word as in 3 in an older sense.
Male
English
English form of Roman Latin Martialis, MARTIAL means "of/like Mars."
Girl/Female
Latin American Shakespearean
An offering. Portia was a heroine in Shakespeare's 'The Merchant of Venice'.
Male
English
English short form of Hebrew David, DAVE means "beloved."
Boy/Male
Hindu
Lord of parti one of the name of Shri Satya Sai baba
Surname or Lastname
English
English : from the Middle English personal name Wade, Old English Wada, from wadan ‘to go’. (Wada was the name of a legendary sea-giant.)English : topographic name for someone who lived near a ford, Old English (ge)wæd (of cognate origin to 1), or a habitational name from a place named with this word, as for example Wade in Suffolk.Dutch and North German : occupational name or nickname from Middle Dutch, Middle Low German wade ‘garment’, ‘large net’.Jonathan Wade emigrated from Norfolk, England, to Medford, MA, in 1632. Benjamin Franklin Wade (1800–1878), born near Springfield, MA, was a prominent U.S. senator from OH during the Civil War.
Male
German
Variant spelling of German Parzifal, PARSIFAL means "pierced valley."
Female
Irish
Variant spelling of Irish Maeve, MAVE means "intoxicating."Â
PARTIAL WAVE-ANALYSIS
PARTIAL WAVE-ANALYSIS
PARTIAL WAVE-ANALYSIS
PARTIAL WAVE-ANALYSIS
PARTIAL WAVE-ANALYSIS
PARTIAL WAVE-ANALYSIS
PARTIAL WAVE-ANALYSIS
pl.
of Court-martial
adv.
In part; not totally; as, partially true; the sun partially eclipsed.
n.
A wave.
n.
Of, pertaining to, or affecting, a part only; not general or universal; not total or entire; as, a partial eclipse of the moon.
n.
A patrial noun. Thus Romanus, a Roman, and Troas, a woman of Troy, are patrial nouns, or patrials.
imp. & p. p.
of Wave
v. t.
To move like a wave, or by floating; to waft.
a.
Pertaining to, or containing, iron; chalybeate; as, martial preparations.
n.
A wave.
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.
a.
Of, pertaining to, or suited for, war; military; as, martial music; a martial appearance.
v. t.
See Waive.
v.
Given when departing; as, a parting shot; a parting salute.
a.
Belonging to war, or to an army and navy; -- opposed to civil; as, martial law; a court-martial.
a.
Exhibiting a wavelike form or outline; undulating; intended; wavy; as, waved edge.
adv.
In a partial manner; with undue bias of mind; with unjust favor or dislike; as, to judge partially.
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.
a.
Impartial.
n.
A native Parthia.
v. i.
A vibration propagated from particle to particle through a body or elastic medium, as in the transmission of sound; an assemblage of vibrating molecules in all phases of a vibration, with no phase repeated; a wave of vibration; an undulation. See Undulation.