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:Frenet–Serret_formulas dT/ds = κN
gptkb:Euler-Cauchy_equation a x^2 y'' + b x y' + c y = 0
gptkb:Harmonic_Oscillator F = -kx
gptkb:Schlenk_equilibrium 2 RMgX ⇌ R2Mg + MgX2
gptkb:Rotational_Motion τ = Iα
gptkb:Ramsey_model_of_saving gptkb:Euler_equation
gptkb:van_der_Pol_oscillator d^2x/dt^2 - μ(1-x^2)dx/dt + x = 0
gptkb:Young's_interference_experiment Δx = λL/d
gptkb:derivative_nonlinear_Schrödinger_equation iψ_t + ψ_{xx} + iα(|ψ|^2ψ)_x = 0
gptkb:Hall–Petch_relationship σy = σ0 + k*d^(-1/2)
gptkb:secp256r1 y^2 = x^3 - 3x + b
gptkb:Klein_quartic x^3y + y^3z + z^3x = 0
gptkb:Mass-Spring-Damper_System m x'' + c x' + k x = F(t)
gptkb:Fluid_Dynamics gptkb:Bernoulli's_equation
gptkb:Fluid_Dynamics gptkb:Euler_equations
gptkb:supergravity supergravity action
gptkb:Barnsley_fern set of four affine transformations
gptkb:Fluid_mechanics gptkb:Poiseuille's_law
gptkb:Ricker_model N_{t+1} = N_t e^{r(1-N_t/K)}
gptkb:outer_Soddy_circle The radius is given by Descartes' theorem: 1/r = 1/r1 + 1/r2 + 1/r3 - 2*sqrt(1/(r1*r2) + 1/(r2*r3) + 1/(r3*r1))

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