Differential Galois theory studies solutions of differential equations over a differential base field. In much the same way that ordinary Galois theory is the theory...
Describes the fundamentals of the title theory, for graduate students and researchers in mathematics, physics, and engineering. The main focus is on first boundaryvalue problems...
This book introduces readers to the language of generating functions, which nowadays, is the main language of enumerative combinatorics. The book starts with definitions, simple...
Thomas H. Wolff was a leading analyst and winner of the Salem and Bcher Prizes. He made significant contributions to several areas of harmonic analysis,...
The Hilbert scheme $X^{[n]}$ of a surface $X$ describes collections of $n$ (not necessarily distinct) points on $X$. More precisely, it is the moduli space...
The Hilbert scheme $X^{[n]}$ of a surface $X$ describes collections of $n$ (not necessarily distinct) points on $X$. More precisely, it is the moduli space...
This book gives an exposition of the relations among the following three topics: monoidal tensor categories (such as a category of representations of a quantum...
LittlewoodPaley theory was developed to study function spaces in harmonic analysis and partial differential equations. Recently, it has contributed to the development of the $varphi$transform...
Among nonlinear PDEs, dispersive and wave equations form an important class of equations. These include the nonlinear Schrdinger equation, the nonlinear wave equation, the Korteweg...
The study of 3dimensional spaces brings together elements from several areas of mathematics. The most notable are topology and geometry, but elements of number theory...
Differential geometry began as the study of curves and surfaces using the methods of calculus. In time, the notions of curve and surface were generalized...
Differential geometry began as the study of curves and surfaces using the methods of calculus. In time, the notions of curve and surface were generalized...
This book deals with the solution of singularly perturbed boundary value problems for differential equations. It presents, for the first time, a detailed and systematic...
This Book Is A Captivating Account Of A Professional Mathematician'S Experiences Conducting A Math Circle For Preschoolers In His Apartment In Moscow In The 1980S....
<div class="dynamic-checkout__content" id="dynamic-checkout-cart" data-shopify="dynamic-checkout-cart"> <shopify-accelerated-checkout-cart wallet-configs="[{"name":"shop_pay","wallet_params":{"shopId":73758048501,"merchantName":"Ergodebooks","personalized":true}},{"name":"amazon_pay","wallet_params":{"checkoutLanguage":"en_US","ledgerCurrency":"USD","placement":"Cart","sandbox":false,"merchantId":"A1G1ZY975O1T6J","productType":"PayAndShip","design":"C0002"}},{"name":"paypal","wallet_params":{"shopId":73758048501,"countryCode":"US","merchantName":"Ergodebooks","phoneRequired":true,"companyRequired":false,"shippingType":"shipping","shopifyPaymentsEnabled":true,"hasManagedSellingPlanState":false,"requiresBillingAgreement":false,"merchantId":"L873BZSC9NMQS","sdkUrl":"https://www.paypal.com/sdk/js?components=buttons\u0026commit=false\u0026currency=USD\u0026locale=en_US\u0026client-id=AbasDhzlU0HbpiStJiN1KRJ_cNJJ7xYBip7JJoMO0GQpLi8ePNgdbLXkC7_KMeyTg8tnAKW4WKrh9qmf\u0026merchant-id=L873BZSC9NMQS\u0026intent=authorize"}}]" access-token="c0f52a66b386e9fa5c0ab4c2febc737c" buyer-country="US" buyer-locale="en" buyer-currency="USD" shop-id="73758048501" cart-id="fd3340d8b79f691c3869b635ab3bfd31" > <div class="wallet-button-wrapper"> <ul class='wallet-cart-grid wallet-cart-grid--skeleton' role="list" data-shopify-buttoncontainer="true"> <li data-testid='grid-cell' class='wallet-cart-button-container'><div class='wallet-cart-button wallet-cart-button__skeleton' role='button' disabled aria-hidden='true'> </div></li><li data-testid='grid-cell' class='wallet-cart-button-container'><div class='wallet-cart-button wallet-cart-button__skeleton' role='button' disabled aria-hidden='true'> </div></li><li data-testid='grid-cell' class='wallet-cart-button-container'><div class='wallet-cart-button wallet-cart-button__skeleton' role='button' disabled aria-hidden='true'> </div></li> </ul> </div> </shopify-accelerated-checkout-cart> <small id="shopify-buyer-consent" class="hidden" aria-hidden="true" data-consent-type="subscription"> One or more of the items in your cart is a recurring or deferred purchase. By continuing, I agree to the <span id="shopify-subscription-policy-button">cancellation policy</span> and authorize you to charge my payment method at the prices, frequency and dates listed on this page until my order is fulfilled or I cancel, if permitted. </small> </div>
Stay in the know
Subscribe to our newsletter and stay updated on latest offers, discounts and events near you.
For MAP (Minimum Advertised Price) violations, please contact: map@ergode.com
For Intellectual Property (IP) or Trademark concerns, please contact: ip@ergode.com
⚠️ California Proposition 65 Warning: Some products sold on this website may expose you to chemicals known to the State of California to cause cancer, birth defects, or other reproductive harm. For more information, visit www.P65Warnings.ca.gov.
Differential Galois theory studies solutions of differential equations over a differential base field. In much the same way that ordinary Galois theory is the theory...
Describes the fundamentals of the title theory, for graduate students and researchers in mathematics, physics, and engineering. The main focus is on first boundaryvalue problems...
This book introduces readers to the language of generating functions, which nowadays, is the main language of enumerative combinatorics. The book starts with definitions, simple...
Thomas H. Wolff was a leading analyst and winner of the Salem and Bcher Prizes. He made significant contributions to several areas of harmonic analysis,...
The Hilbert scheme $X^{[n]}$ of a surface $X$ describes collections of $n$ (not necessarily distinct) points on $X$. More precisely, it is the moduli space...
The Hilbert scheme $X^{[n]}$ of a surface $X$ describes collections of $n$ (not necessarily distinct) points on $X$. More precisely, it is the moduli space...
This book gives an exposition of the relations among the following three topics: monoidal tensor categories (such as a category of representations of a quantum...
LittlewoodPaley theory was developed to study function spaces in harmonic analysis and partial differential equations. Recently, it has contributed to the development of the $varphi$transform...
Among nonlinear PDEs, dispersive and wave equations form an important class of equations. These include the nonlinear Schrdinger equation, the nonlinear wave equation, the Korteweg...
The study of 3dimensional spaces brings together elements from several areas of mathematics. The most notable are topology and geometry, but elements of number theory...
Differential geometry began as the study of curves and surfaces using the methods of calculus. In time, the notions of curve and surface were generalized...
Differential geometry began as the study of curves and surfaces using the methods of calculus. In time, the notions of curve and surface were generalized...
This book deals with the solution of singularly perturbed boundary value problems for differential equations. It presents, for the first time, a detailed and systematic...
This Book Is A Captivating Account Of A Professional Mathematician'S Experiences Conducting A Math Circle For Preschoolers In His Apartment In Moscow In The 1980S....
Sale price$20.93Regular price$23.03
Quantity
Add to cart
Choosing a selection results in a full page refresh.