Discover the fundamentals and intricacies of a subject at the interface of chemistry and biology with this authoritative resource Chemistry and Biology of Non-canonical Nucleic Acids delivers a comprehensive treatment of the chemistry and biology of non-canonical nucleic acids, including their history, structures, stabilities, properties, and functions. You'll learn about the role of these vital compounds in transcription, translation, regulation, telomeres, helicases, cancers, neurodegenerative diseases, therapeutic applications, nanotechnology, and more. An ideal resource for graduate students, researchers in physical, organic, analytical, and inorganic chemistry will learn about uncommon nucleic acids, become the common non-canonical nucleic acids that fascinate and engage academics and professionals in private industry. Split into 15 chapters covering a wide range of aspects of non-canonical nucleic acids, the book explains why these compounds exist at the forefront of a new research revolution at the intersection of chemistry and biology. Chemistry and Biology of Non-canonical Nucleic Acids also covers a broad range of topics critical to understanding these versatile and omnipresent chemicals, including: * A discussion of the dynamic regulation of biosystems by nucleic acids with non-canonical structures * The role played by nucleic acid structures in neurodegenerative diseases and various cancers * An exploration of the future outlook for the chemistry and biology of non-canonical nucleic acids * An introduction to the history of canonical and non-canonical structures of nucleic acids * An analysis of the physicochemical properties of non-canonical nucleic acids Perfect for biochemists, materials scientists, and bioengineers, Chemistry and Biology of Non-canonical Nucleic Acids will also earn a place in the libraries of medicinal and pharmaceutical chemists who wish to improve their understanding of life processes and the role that non-canonical nucleic acids play in them.
This book constitutes the refereed proceedings of the 14th International Symposium on Algorithms and Computation, ISAAC 2003, held in Kyoto, Japan, in December 2003. The 73 revised full papers presented were carefully reviewed and selected from 207 submissions. The papers are organized in topical sections on computational geometry, graph and combinatorial algorithms, computational complexity, quantum computing, combinatorial optimization, scheduling, computational biology, distributed and parallel algorithms, data structures, combinatorial and network optimization, computational complexity and cryptography, game theory and randomized algorithms, and algebraic and arithmetic computation.
A graph is 1-planar if it can be embedded in the plane with at most one crossing per edge. A graph is outer-1-planar if it has an embedding in which every vertex is on the outer face and each edge has at most one crossing. We present a linear time algorithm to test whether a graph is outer-1-planar. The algorithm can be used to produce an outer-1-planar embedding in linear time if it exists.
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