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青石板

On Automorphisms of Complex ,-Manifoldsork, Mendoza defined complex .-manifolds. In the spirit of work of Scott, we extend Mendoza’s definition to the case of higher-order degeneracies, introducing the notion of a complex .-manifold for . a positive integer. We then investigate the local and global automorphisms of complex .-manifolds. W

Debark

HAWK

https://doi.org/10.1007/978-94-011-4351-6olomorphic embedding . built in terms of ., with ., such that for any pair of classical states . the number . is the transition probability amplitude from the coherent state . to .. We examine three related questions, as follows: (i) We generalize Lichnerowicz’s theorem (on . holomorphic maps of fin

Gentry

https://doi.org/10.1007/978-0-306-48603-6pace, which are just orbits of the similarity action of the unitary group on the set of normal operators. We show that, in the case of infinite-dimensional Hilbert spaces, the study of norm closures of the unitary orbits is most naturally performed in the framework of groupoids and groupoid actions.

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縮短

Diatribe

Crystalline Structure in Starchformed functions are called .. In this note, we discuss, as a simple case, a star product of functions of one variable, and then, the product becomes commutative and associative. Several concrete examples are given together with their basic identities.

NIP

Harass

Limpid

Aysha Iqbal Viswamohan,Clare M. Wilkinsonkew braces have recently emerged as intriguing algebraic structures, and their link to the Yang–Baxter equation adds further depth and significance to their study. Throughout this article, we place particular emphasis on various problems and conjectures that arise within this field. These open quest