Alternative names (10)
curveEquation • equation • equationForm • equationType • has key equation • hasEquationForm • hasFunctionalEquation • hasKeyEquation • keyEquation • mainEquationRandom triples
| Subject | Object |
|---|---|
| gptkb:catenoid | x^2 + y^2 = a^2 cosh^2(z/a) |
| gptkb:gyroid | sin(x)cos(y) + sin(y)cos(z) + sin(z)cos(x) = 0 |
| gptkb:Clifford_torus | (z1, z2) ∈ ℂ² : |z1| = |z2| = 1/√2 |
| gptkb:simple_linear_regression | y = a + bx |
| gptkb:Ramsey_model | gptkb:Euler_equation |
| gptkb:Cassini_ovals | (x^2 + y^2)^2 - 2c^2(x^2 - y^2) + c^4 = a^4 |
| gptkb:Lotka-Volterra_predator-prey_model | gptkb:partial_differential_equations |
| gptkb:Fluid_Dynamics | gptkb:Bernoulli's_equation |
| 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)) |
| gptkb:Darcy's_law | Q = -KA (dh/dl) |
| gptkb:Henon_map | x_{n+1} = 1 - a x_n^2 + y_n |
| gptkb:Wave-Particle_Duality | p=h/λ |
| gptkb:KdV_hierarchy | u_t + 6uu_x + u_{xxx} = 0 (KdV equation) |
| gptkb:P-256 | y^2 = x^3 - 3x + b |
| gptkb:E_8_singularity | x^3 + y^5 + z^2 = 0 |
| gptkb:unit_circle | x^2 + y^2 = 1 |
| gptkb:logarithmic_law_of_the_wall | u+ = (1/κ) ln(y+) + B |
| gptkb:Linear_Model | y = Xβ + ε |
| gptkb:Moseley's_law | sqrt(frequency) = a(Z-b) |
| gptkb:unit_circle_in_complex_plane | |z| = 1 |