Bøker i Chapman & Hall/CRC Research Notes in Mathematics Series-serien

Explores deformed twistor spaces and their applications. This work traces the development of the twistor programme and provides an overview of its status.

Presents developments in dual integral equations involving various special functions as kernel. This work examines dual integral equations with Bessel, Legendre, and trigonometric functions as kernel plus those involving inverse Mellin transforms.

Introduces a Morse (index) theory that is easier to use, less technical, and flexible than theories for strongly indefinite functionals. This book presents a self-contained treatment with full proofs of the major results and with applications of the theory to Hamiltonian systems and other areas of research.

Offers a survey of developments in inverse acoustic and electromagnetic scattering theory. This book uses point sources combined with several far-reaching techniques to obtain qualitative reconstruction methods while addressing questions of uniqueness, stability, and reconstructions for both two-and three-dimensional problems.

A second collection of articles taken from 10 years of the "Twistor Newsletter", produced at the Mathematics Institute, Oxford. It traces the development of twistor theory, and covers topics such as the hypersurface twistors and Cauchy-Riemann structures.