Mathieu Functions and Hill’s Equation - 28.33 Physical Applications

DLMF	Formula	Constraints	Maple	Mathematica	Symbolic Maple	Symbolic Mathematica	Numeric Maple	Numeric Mathematica
28.33.E1	${\displaystyle{\displaystyle\frac{{\partial}^{2}W}{{\partial x}^{2}}+\frac{{\partial}^{2}W}{{\partial y}^{2}}-\frac{\rho}{\tau}\frac{{\partial}^{2}W}{{\partial t}^{2}}=0}}$ \pderiv[2]{W}{x}+\pderiv[2]{W}{y}-\frac{\rho}{\tau}\pderiv[2]{W}{t} = 0		diff(W, [x$(2)])+ diff(W, [y$(2)])-(rho)/(tau)*diff(W, [t$(2)]) = 0	D[W, {x, 2}]+ D[W, {y, 2}]-Divide[\[Rho],\[Tau]]*D[W, {t, 2}] == 0	Successful	Successful	-	Successful [Tested: 300]