mathematical form

23 triples
GPTKB property

Random triples
Subject Object
gptkb:incompressible_Navier–Stokes_equations_in_3D ∂u/∂t + (u·∇)u = -∇p/ρ + ν∇²u + f
gptkb:analytic_signal x(t) + i H[x(t)]
gptkb:Dresselhaus_effect gptkb:Dresselhaus_Hamiltonian
gptkb:Laplace's_equation_(outside_mass_distribution) ∇²Φ = 0
gptkb:Analytic_signal x_a(t) = x(t) + i H[x(t)]
gptkb:Pauli–Lubanski_pseudovector pseudovector
gptkb:Helmert_transformation gptkb:transformation
gptkb:geodesic_equation second-order differential equation
gptkb:convection-diffusion_equation ∂u/∂t + v·∇u = D∇²u
gptkb:Wilhelmy_equation F = γ P cosθ
gptkb:heat_equation ∂u/∂t = α∇²u
gptkb:paraxial_Helmholtz_equation ∂²A/∂x² + ∂²A/∂y² - 2ik ∂A/∂z = 0
gptkb:exponential_growth_model N(t) = N_0 * e^{rt}
gptkb:Systems_of_conservation_laws ∂u/∂t + ∇·f(u) = 0
gptkb:lattice_Hamiltonian sum of local terms over lattice sites
gptkb:Bidirectional_Reflectance_Distribution_Function function of four angles
gptkb:Poisson's_equation_(inside_mass_distribution) ∇²Φ = 4πGρ
gptkb:linear_Schrödinger_equation iħ ∂ψ/∂t = Ĥψ
gptkb:LM_curve M/P = L(i, Y)
gptkb:advection-diffusion_equation ∂c/∂t + u·∇c = D∇²c