GPTKB
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hasEquation
URI:
https://gptkb.org/prop/hasEquation
326
triples
GPTKB property
Alternative names (10)
curveEquation
•
equation
•
equationForm
•
equationType
•
has key equation
•
hasEquationForm
•
hasFunctionalEquation
•
hasKeyEquation
•
keyEquation
•
mainEquation
Random triples
Subject
Object
gptkb:Second_Law_of_Motion
F = ma
gptkb:Balanced_Incomplete_Block_Design
r(k-1) = λ(v-1)
gptkb:Stochastic_Calculus
gptkb:Stratonovich_integral
gptkb:Hermite_curve
P(t) = (2t^3 - 3t^2 + 1)P0 + (t^3 - 2t^2 + t)M0 + (-2t^3 + 3t^2)P1 + (t^3 - t^2)M1
gptkb:Taylor–Aris_dispersion
D_eff = D + (U^2 a^2)/(48 D)
gptkb:Dirichlet_L-function_with_trivial_character
yes
gptkb:Stochastic_Calculus
gptkb:stochastic_process
gptkb:unit_circle_in_complex_plane
|z| = 1
gptkb:Lissajous_curve
x = A sin(at + δ)
gptkb:Fluid_mechanics
gptkb:Euler_equations
gptkb:Stochastic_Calculus
Stochastic integral
gptkb:Fisher–KPP_equation
∂u/∂t = D∂²u/∂x² + ru(1-u/K)
gptkb:Bragg's_law
nλ = 2d sinθ
gptkb:DCT-III
X_k = x_0/2 + sum_{n=1}^{N-1} x_n cos[π n (k+1/2)/N] for k=0,...,N-1
gptkb:Segre_surface
x0x3 = x1x2 in P^3
gptkb:Theory_of_Elasticity
gptkb:Navier-Cauchy_equations
gptkb:continuous-time_Markov_chains
gptkb:Kolmogorov_backward_equations
gptkb:Stochastic_Calculus
Clark-Ocone formula
gptkb:outer_Soddy's_circle
k4 = k1 + k2 + k3 - 2√(k1k2 + k2k3 + k3k1)
gptkb:Einstein-Aether_theory
modified Einstein field equations
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