Steven G. Krantz is a professor of mathematics at Washington University in St. Louis. He has previously taught at UCLA, Princeton University, and Pennsylvania State University. He has written more than 130 books and more than 250 scholarly papers and is the founding editor of the Journal of Geometric Analysis. An AMS Fellow, Dr. Krantz has been a recipient of the Chauvenet Prize, Beckenbach Book Award, and Kemper Prize. He received a Ph.D. from Princeton University.

• Basic IdeasThe Exponential and ApplicationsHolomorphic and Harmonic FunctionsThe Cauchy TheoryApplications of the Cauchy TheoryIsolated SingularitiesMeromorphic FunctionsThe Calculus of ResiduesThe Argument PrincipleThe Maximum PrincipleThe Geometric TheoryApplications of Conformal Mapping Harmonic FunctionsThe Fourier TheoryOther TransformsBoundary Value Problems

Steven G. Krantz is a professor of mathematics at Washington University in St. Louis. He has previously taught at UCLA, Princeton University, and Pennsylvania State University. He has written more than 130 books and more than 250 scholarly papers and is the founding editor of the Journal of Geometric Analysis. An AMS Fellow, Dr. Krantz has been a recipient of the Chauvenet Prize, Beckenbach Book Award, and Kemper Prize. He received a Ph.D. from Princeton University.

• Basic IdeasThe Exponential and ApplicationsHolomorphic and Harmonic FunctionsThe Cauchy TheoryApplications of the Cauchy TheoryIsolated SingularitiesMeromorphic FunctionsThe Calculus of ResiduesThe Argument PrincipleThe Maximum PrincipleThe Geometric TheoryApplications of Conformal Mapping Harmonic FunctionsThe Fourier TheoryOther TransformsBoundary Value Problems

Steven G. Krantz is a professor of mathematics at Washington University in St. Louis. He has previously taught at UCLA, Princeton University, and Pennsylvania State University. He has written more than 130 books and more than 250 scholarly papers and is the founding editor of the Journal of Geometric Analysis. An AMS Fellow, Dr. Krantz has been a recipient of the Chauvenet Prize, Beckenbach Book Award, and Kemper Prize. He received a Ph.D. from Princeton University.

• Basic IdeasThe Exponential and ApplicationsHolomorphic and Harmonic FunctionsThe Cauchy TheoryApplications of the Cauchy TheoryIsolated SingularitiesMeromorphic FunctionsThe Calculus of ResiduesThe Argument PrincipleThe Maximum PrincipleThe Geometric TheoryApplications of Conformal Mapping Harmonic FunctionsThe Fourier TheoryOther TransformsBoundary Value Problems