These resources are supplementary materials for instructors and/or The book covers all the essential material on complex analysis, and includes several elegant proofs that were recently discovered. ', 'Written by a skillful teacher and grand master of complex analysis, this complex analysis graduate level textbook stands out from other texts through the clarity and elegance of the arguments, the efficiency of the presentation, and the selection of advanced topics. Each of the 16 chapters ends with a carefully selected set of exercises ranging from routine to challenging, making it an excellent textbook and ideal for a first-year graduate course. This user-friendly textbook introduces complex analysis at the beginning graduate or advanced undergraduate level. With a few significant exceptions (e.g. This user-friendly textbook introduces complex analysis at the beginning graduate or advanced undergraduate level. .b2bhawks-quantity-pricing-table-summary-div{border-bottom:1px solid #e7e7e7}.b2bhawks-quantity-pricing-table-summary-table{width:100%}.b2bhawks-quantity-pricing-table-summary-table-td{padding-right:12px;border-right:1px solid #e7e7e7;white-space:nowrap}.b2bhawks-quantity-pricing-table-summary-table-td:nth-child(n+2){padding-left:12px}.b2bhawks-quantity-pricing-table-summary-table-td:last-child{border-right:0;width:100%}.b2bhawks-quantity-pricing-table-summary-emphasized-text{display:none} Springer-Verlag, New York, second edition, 1978. .qs-slider-button-group{width:112px}.qs-slider-atc-button{width:110px}.qs-slider-button-group>.qs-decrease-quantity{width:38px}.qs-slider-button-group>.qs-decrease-quantity .qs-decrease-quantity-text{pointer-events:none}.qs-slider-button-group>.qs-increase-quantity{width:38px}.qs-slider-button-group>.qs-increase-quantity .qs-increase-quantity-text{pointer-events:none}.qs-slider-button-group>.qs-qty-present-in-cart{width:36px;border-color:#adb1b8 #a2a6ac #8d9096!important}.qs-slider-button-group>.qs-qty-present-in-cart .qs-qty-present-in-cart-native{background-color:#fff}.qs-slider-spinner{position:absolute;top:0;right:0;bottom:0;left:0;margin:auto;pointer-events:none}.a-no-js .qs-slider-button{display:none}.a-no-js .qs-add-to-cart-button{display:block!important;visibility:visible!important} .glow-widget-top{min-height:40px;background-color:#f8f8f8;margin:-12px -14px 12px;overflow:hidden;z-index:100}.glow-icon{background:url(data:image/png;base64,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) no-repeat;background-size:14px 19px;-webkit-background-size:14px 19px;width:14px;height:19px;margin:10px 10px 10px 14px}.glow-row-1{margin-top:1px}.glow-row-2{margin-top:-4px}.glow-ingress-link-color{color:#333}.glow-city-label{overflow-x:hidden;text-overflow:ellipsis;max-width:68%}.glow-icon-bottom{margin:3px 10px 0 0}#contextualIngressPt{cursor:pointer;display:flex}#contextualIngressPt #contextualIngressPtLabel.cip-a-size-small{font-size:12px!important;line-height:1.5!important}#contextualIngressPt #contextualIngressPtLabel.cip-a-size-mini{font-size:12px!important;line-height:1.5!important}#contextualIngressPtPin{min-width:16px;height:14px;float:left;background-image:url(https://m.media-amazon.com/images/G/01/AUIClients/DeliveryStaticPackard-pin_desktop_1x-c944b6819f9e5642fdfd4ff3d1109d60d66d8f87._V2_.png);background-repeat:no-repeat;background-size:auto;background-position:center;margin-right:5px;margin-top:2px}@media only screen and (-webkit-min-device-pixel-ratio:2),only screen and (min-resolution:192dpi),only screen and (min-resolution:2dppx){#contextualIngressPtPin{background-image:url(https://m.media-amazon.com/images/G/01/AUIClients/DeliveryStaticPackard-pin_desktop_2x-180f59a1b475c745a0ed67623d406c57aa5d0392._V2_.png);background-size:contain}#contextualIngressPtPinMobile{background-image:url(https://m.media-amazon.com/images/G/01/AUIClients/DeliveryStaticPackard-pin_mobile_2x-5cdcc5e9083b2302421c35dc6914580cc3074087._V2_.png);background-size:contain}}#contextualIngressPtMobileApp{display:table}#contextualIngressPtPinMobile{min-width:16px;height:20px;float:left;background-image:url(https://m.media-amazon.com/images/G/01/AUIClients/DeliveryStaticPackard-pin_mobile_1x-411d9ad241152b8c2362b94bce39debd899ad411._V2_.png);background-repeat:no-repeat;background-size:auto;background-position:center;margin-bottom:1px;margin-right:6px}#contextualIngressPtMobileApp #contextualIngressPtPinMobile{width:16px;height:20px;float:left;background-image:url(https://m.media-amazon.com/images/G/01/AUIClients/DeliveryStaticPackard-pin_mobile_1x-411d9ad241152b8c2362b94bce39debd899ad411._V2_.png);background-repeat:no-repeat;background-size:auto;background-position:center;margin-bottom:1px;margin-right:6px;display:table-cell}#contextualIngressPtMobileApp #contextualIngressPtLabel{display:table-cell;vertical-align:middle} They're also quite inexpensive and have hundreds of useful problems. Unlike other textbooks, it follows Weierstrass' approach, stressing the importance of power series expansions instead of starting with the Cauchy integral formula, an approach that illuminates many important concepts. The first half, more or less, can be used for a one-semester course addressed to undergraduates. An introduction to the theory of analytic functions of one complex variable, International Series in Pure and Applied Mathematics. AmazonUIPageJS : P).when('gestaltCustomizableProductDetailPage').execute(function(){ .unifiedLocationMobileButton{margin-left:0!important;margin-right:0!important}li #unifiedLocationCountrySelectionLink .a-box-inner{padding:0}.unifiedLocationMarginLeftClass{margin-left:10px}.ddm-cust-addr-btn .a-button-inner{background:#fff}.ddm-cust-addr-btn.a-button-small .a-button-text{font-size:13px}.ddm-cust-addr-btn:hover{border-color:#e47911}.ddm-cust-addr-btn:hover .a-button-inner{background:#fefaf6}.ddm-country-select{padding:2px}.ddm-sbr-undeliverable-alert{color:#d00000;font-weight:700}#ftMessage b,#ftMessage strong{color:#333}#ftMessage #ftCountdown,#ftMessage b a:link{font-weight:700!important}#ftMessage span.rddTitle{color:#090;font-weight:700} One of the features of this book that distinguishes it from other texts is its emphasis on conformal mapping, culminating in a beautiful exposition of the Uniformization theorem for simply connected Riemann surfaces. The connection to Cauchy's integral calculus, which is the starting point of most texts, is then made through partial fractions and Runge's theorem.
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