query: complex variable integral using residue theorem
positive_passages.docid: 67655
positive_passages.text: Simpler way to compute a definite integral without resorting to partial fractions?
negative_passages.docid: 122181
negative_passages.text: Application of Complex Numbers
negative_passages.docid: 50057
negative_passages.text: Complex analysis and Cauchy Residue theorem
negative_passages.docid: 112868
negative_passages.text: calculate an integration by using residue theorem
negative_passages.docid: 157255
negative_passages.text: Using residue theorem to integrate from $-\infty$ to $\infty$
negative_passages.docid: 62471
negative_passages.text: Homework: Complex integral equation
negative_passages.docid: 59532
negative_passages.text: Evaluation of this integral.
negative_passages.docid: 93276
negative_passages.text: A question on applying Residue Theorem to definite real integral
negative_passages.docid: 77377
negative_passages.text: Complex integration with a $\mathcal{C}^1$ function $f$
negative_passages.docid: 17566
negative_passages.text: line integral (multivariable calculus)
negative_passages.docid: 111775
negative_passages.text: $\int_{-\infty}^{+\infty} e^{-x^2} dx$ with complex analysis
negative_passages.docid: 47779
negative_passages.text: Why does this integral have a complex component?
negative_passages.docid: 89601
negative_passages.text: Rusty at complex integrals, finding error in steps
negative_passages.docid: 765
negative_passages.text: $\int_0^\infty \frac{\log(x)}{x^2+\alpha^2}$ using residues
negative_passages.docid: 68255
negative_passages.text: Theorems in complex analysis.
negative_passages.docid: 29546
negative_passages.text: Residue integral: $\int_{- \infty}^{+ \infty} \frac{e^{ax}}{1+e^x} dx$ with $0 \lt a \lt 1$.
negative_passages.docid: 129947
negative_passages.text: Integral of $\log(\sin(x))$ using contour integrals