Alternative names (10)
curveEquation • equation • equationForm • equationType • has key equation • hasEquationForm • hasFunctionalEquation • hasKeyEquation • keyEquation • mainEquationRandom triples
| Subject | Object |
|---|---|
| gptkb:Moseley's_law | sqrt(frequency) = a(Z-b) |
| gptkb:RR_Lyrae_period-luminosity_relation | M = a log P + b |
| gptkb:f(R)_gravity | field equations derived from varying action with respect to metric |
| gptkb:Stochastic_Calculus | gptkb:Girsanov_theorem |
| gptkb:Harmonic_Oscillator | F = -kx |
| gptkb:Moebius_strip | (x, y, z) = ((1 + v/2 cos(u/2)) cos u, (1 + v/2 cos(u/2)) sin u, v/2 sin(u/2)) |
| gptkb:Soddy_circle | k1 + k2 + k3 + k4 = 1/2 (k1^2 + k2^2 + k3^2 + k4^2) (for curvatures) |
| gptkb:Fick's_second_law | ∂C/∂t = D ∂²C/∂x² |
| gptkb:Cassini_ovals | (x^2 + y^2)^2 - 2c^2(x^2 - y^2) + c^4 = a^4 |
| gptkb:Stochastic_Calculus | Clark-Ocone formula |
| gptkb:Cornu_spiral | x(s) = ∫₀ˢ cos(πt²/2) dt, y(s) = ∫₀ˢ sin(πt²/2) dt |
| gptkb:QCD | gptkb:Yang-Mills_equations |
| gptkb:Lotka–Volterra_equations | coupled |
| gptkb:outer_Soddy's_circle | k4 = k1 + k2 + k3 - 2√(k1k2 + k2k3 + k3k1) |
| gptkb:supergravity | supergravity Lagrangian |
| gptkb:E_7_singularity | x^2 + y^3 + yz^3 = 0 |
| gptkb:Lemniscate | (x^2 + y^2)^2 = a^2(x^2 - y^2) |
| gptkb:Parabola | y = ax^2 + bx + c |
| gptkb:Dupin_cyclide | quartic equation in Cartesian coordinates |
| gptkb:Langmuir_isotherm | q = (q_max * K * P) / (1 + K * P) |