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12,970
Protein domain boundary prediction . . .
, 2009
"... One of the important fields to apply computational tools for domain boundaries prediction is structural biology. They can be used to design protein constructs that must be expressed in a stable and functional form and must produce diffraction-quality crystals. However, prediction of protein domain ..."
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One of the important fields to apply computational tools for domain boundaries prediction is structural biology. They can be used to design protein constructs that must be expressed in a stable and functional form and must produce diffraction-quality crystals. However, prediction of protein
Strongly Elliptic Systems and Boundary Integral Equations
, 2000
"... Partial differential equations provide mathematical models of many important problems in the physical sciences and engineering. This book treats one class of such equations, concentrating on methods involving the use of surface potentials. It provides the first detailed exposition of the mathematic ..."
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Cited by 501 (0 self)
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of the mathematical theory of boundary integral equations of the first kind on non-smooth domains. Included are chapters on three specific examples: the Laplace equation, the Helmholtz equation and the equations of linear elasticity. The book is designed to provide an ideal preparation for studying the modern
Spectral domain boundaries cellular automata
, 2007
"... Abstract. Let AZD be the Cantor space of ZD-indexed configurations in a finite alphabet A, and let σ be the ZD-action of shifts on AZD. A cellular automaton is a continuous, σ-commuting self-map Φ of AZD, and a Φ-invariant subshift is a closed, (Φ, σ)-invariant subset A ⊂ AZD. Suppose a ∈ AZD is A-a ..."
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Cited by 5 (5 self)
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explain the outcomes of their collisions. An often-observed phenomenon in cellular automata is the emergence and persistence of homogeneous ‘domains ’ (each characterized by a particular spatial pattern), separated by defects (analogous to ‘domain boundaries ’ or ‘kinks ’ in a crystalline solid) which
Domain boundary formation in helical multishell gold nanowire
, 903
"... Abstract. Helical multishell gold nanowire is studied theoretically for the formation mechanism of helical domain boundary. Nanowires with the wire length of more than 10 nm are relaxed by quantum mechanical molecular dynamics simulation with tight-binding form Hamiltonian. In results, non-helical n ..."
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Cited by 1 (0 self)
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Abstract. Helical multishell gold nanowire is studied theoretically for the formation mechanism of helical domain boundary. Nanowires with the wire length of more than 10 nm are relaxed by quantum mechanical molecular dynamics simulation with tight-binding form Hamiltonian. In results, non
FIEFDom: a transparent domain boundary
, 2008
"... recognition system using a fuzzy mean operator ..."
Chromatin domain boundary element search tool for Drosophila
- Nucleic Acids Research
, 2011
"... Chromatin domain boundary elements prevent in-appropriate interaction between distant or closely spaced regulatory elements and restrict enhancers and silencers to correct target promoters. In spite of having such a general role and expected frequent occurrence genome wide, there is no DNA sequence ..."
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Cited by 3 (1 self)
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Chromatin domain boundary elements prevent in-appropriate interaction between distant or closely spaced regulatory elements and restrict enhancers and silencers to correct target promoters. In spite of having such a general role and expected frequent occurrence genome wide, there is no DNA sequence
Adaptive Methods for Time Domain Boundary Integral Equations
"... This thesis is concerned with the study of transient scattering of acoustic waves by an obstacle in an infinite domain, where the scattered wave is represented in terms of time domain boundary layer potentials. The problem of finding the unknown solution of the scattering problem is thus reduced to ..."
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Cited by 1 (0 self)
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This thesis is concerned with the study of transient scattering of acoustic waves by an obstacle in an infinite domain, where the scattered wave is represented in terms of time domain boundary layer potentials. The problem of finding the unknown solution of the scattering problem is thus reduced
IOS Press Spectral domain boundaries in cellular automata
"... Abstract. Let AZD be the Cantor space of ZD-indexed configurations in a finite alphabet A, and let σ be the ZD-action of shifts on AZD. A cellular automaton is a continuous, σ-commuting self-map Φ of AZD, and a Φ-invariant subshift is a closed, (Φ, σ)-invariant subset A ⊂ AZD. Suppose a ∈ AZD is A-a ..."
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explain the outcomes of their collisions. An often-observed phenomenon in cellular automata is the emergence and persistence of homogeneous ‘domains ’ (each characterized by a particular spatial pattern), separated by defects (analogous to ‘domain boundaries ’ or ‘kinks ’ in a crystalline solid) which
Fbufs: A High-Bandwidth Cross-Domain Transfer Facility
- in Proceedings of the Fourteenth ACM symposium on Operating Systems Principles
, 1993
"... We have designed and implemented a new operating system facility for I/O buffer management and data transfer across protection domain boundaries on shared memory machines. This facility, called fast buffers (fbufs), combines virtual page remapping with shared virtual memory, and exploits locality in ..."
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Cited by 332 (15 self)
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We have designed and implemented a new operating system facility for I/O buffer management and data transfer across protection domain boundaries on shared memory machines. This facility, called fast buffers (fbufs), combines virtual page remapping with shared virtual memory, and exploits locality
Circular domain Computational domain Boundary conditions Inversion
"... Schwarz-Christoffel function Inverse of a function Motto: Il est vrai que le monde visible seroit plus parfeit, si le terres & le mers faisoient de figure plus juste. (Malebranche 1707) ..."
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Schwarz-Christoffel function Inverse of a function Motto: Il est vrai que le monde visible seroit plus parfeit, si le terres & le mers faisoient de figure plus juste. (Malebranche 1707)
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