Integrals with Coalescing Saddles - 36.12 Uniform Approximation of Integrals

DLMF	Formula	Constraints	Maple	Mathematica	Symbolic Maple	Symbolic Mathematica	Numeric Maple	Numeric Mathematica
36.12.E9	${\displaystyle{\displaystyle P_{mn}(\mathbf{y})=(t_{n}(\mathbf{x}(\mathbf{y})))^{K+1}+\sum_{l=m+2}^{K}\frac{l}{K+2}x_{l}(\mathbf{y})(t_{n}(\mathbf{x}(\mathbf{y})))^{l-1}}}$ P_{mn}(\mathbf{y}) = (t_{n}(\mathbf{x}(\mathbf{y})))^{K+1}+\sum_{l=m+2}^{K}\frac{l}{K+2}x_{l}(\mathbf{y})(t_{n}(\mathbf{x}(\mathbf{y})))^{l-1}		P[m, n](y) = (t[n](x(y)))^(K + 1)+ sum((l)/(K + 2)*x[l](y)*(t[n](x(y)))^(l - 1), l = m + 2..K)	Subscript[P, m, n][y] == (Subscript[t, n][x[y]])^(K + 1)+ Sum[Divide[l,K + 2]*Subscript[x, l][y]*(Subscript[t, n][x[y]])^(l - 1), {l, m + 2, K}, GenerateConditions->None]	Failure	Failure	Skipped - Because timed out	Skipped - Because timed out