Alternative names (10)
curveEquation • equation • equationForm • equationType • has key equation • hasEquationForm • hasFunctionalEquation • hasKeyEquation • keyEquation • mainEquationRandom triples
| Subject | Object |
|---|---|
| gptkb:Whitney_umbrella | z = x y^2 |
| gptkb:Magnetohydrodynamics | MHD equations |
| gptkb:Spherical_Trigonometry | sine rule |
| gptkb:Quadric_hypersurface | Q(x_1, ..., x_n) = 0 |
| gptkb:Duffing_oscillator | d²x/dt² + δ dx/dt + αx + βx³ = γ cos(ωt) |
| gptkb:Quantum_chromodynamics | gptkb:QCD_Lagrangian |
| gptkb:QCD | gptkb:Yang-Mills_equations |
| gptkb:Brusselator_model | ordinary differential equations |
| gptkb:Zipf's_law | f(r) ~ 1/r^s |
| gptkb:Balanced_Incomplete_Block_Design | r(k-1) = λ(v-1) |
| gptkb:Segre_surface | x0x3 = x1x2 in P^3 |
| gptkb:Curie–Weiss_law | χ = C / (T − θ) |
| gptkb:Linear_Model | y = Xβ + ε |
| gptkb:Hull-White_model | dr = [θ(t) - a r] dt + σ dW |
| gptkb:outer_Soddy's_circle | k4 = k1 + k2 + k3 - 2√(k1k2 + k2k3 + k3k1) |
| gptkb:quadratrix_of_Dinostratus | y = x cot(πx/2a) (in Cartesian coordinates) |
| gptkb:Exponential_Curve | y = a * b^x |
| gptkb:ED25519 | -x^2 + y^2 = 1 + dx^2y^2 |
| gptkb:Frenet–Serret_formulas | dT/ds = κN |
| gptkb:Hénon_map | y_{n+1} = b x_n |