Euler-Lagrange equation
time-independent Schrödinger equation
del
integrodifferential
Sturm-Liouville form
pseudodifferential operator
logarithmic integral
differential equation
Peirce's law
Hankel function
provector
quasiequational
collocation
commutant lifting theorem
Schrödinger equation
birational
Atiyah-Singer index theorem
semi-norm
residuum
paradifferential
Laplace operator
analytic
Boas-Buck polynomial
integral
dromion
bidifferential
semiclassical
antiderivative
contragredient
De Morgan's law
lambda abstraction
Green's function
Hodge theory
noncommutatively
Kelvin function
Laguerre polynomial
zroupoid
Faddeev-Popov ghost
Boolean derivative
biquasiprimitive
codifferential
arithmetic
eigenelement
eigenform
Bernstein basis polynomial
delay differential equation
Bessel function
quasiclassic
Weyl algebra
sine-Gordon equation
beta reduction
Morse function
Airy function
zeta
radiosymmetry
integral calculus
integral element
right eigenvalue
Barcan formula
Laplace transform
nonexact
fractional calculus
initial value problem
hypoplactic
Riemann zeta function
Riccati equation
characteristic polynomial
Möbius transformation
polynomial basis
Laplace's equation
differential
equivalence
Jordan algebra
multiquadric
Nevanlinna theory
free variable
Green's theorem
exportation
equivariantly
monoidal category
paraproduct
positone
Haag's theorem
boundary condition
De Morgan algebra
evector
noncommutativity
power tower
Feigenbaum constant
paleoclassical
quantum chemistry
tilde
hyperbolic sine
quantum logic
quasinorm
geometric analysis
quasiconformally
unirational

English words for 'A differential equation which describes a function mathbf q(t) which describes a stationary point of a functional, S( mathbf q)=∫L(t, mathbf q(t), mathbf ̇q(t)),dt, which represents the action of mathbf q(t), with L representing the Lagrangian. The said equation (found through the calculus of variations) is ∂L/∂ mathbf q=d/dt∂L/∂ mathbf ̇q and its solution for mathbf q(t) represents the trajectory of a particle or object, and such trajectory should satisfy the principle of least action.'

As you may have noticed, above you will find words for "A differential equation which describes a function mathbf q(t) which describes a stationary point of a functional, S( mathbf q)=∫L(t, mathbf q(t), mathbf ̇q(t)),dt, which represents the action of mathbf q(t), with L representing the Lagrangian. The said equation (found through the calculus of variations) is ∂L/∂ mathbf q=d/dt∂L/∂ mathbf ̇q and its solution for mathbf q(t) represents the trajectory of a particle or object, and such trajectory should satisfy the principle of least action.". Hover the mouse over the word you'd like to know more about to view its definition. Click search related words by phrase or description. to find a better fitting word. Finally, thanks to ChatGPT, the overall results have been greatly improved.

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