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On KSSemigroup Homomorphism
 International Mathematical Forum
, 2009
"... A BCKalgebra is an algebraic structure of a set X with one binary operation. A KSsemigroup is a semigroup with respect to one binary operation and also a BCKalgebra with respect to another binary operation satisfying left and right distributive laws. This paper characterizes KSsemigroup homomor ..."
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A BCKalgebra is an algebraic structure of a set X with one binary operation. A KSsemigroup is a semigroup with respect to one binary operation and also a BCKalgebra with respect to another binary operation satisfying left and right distributive laws. This paper characterizes KS
BINARY ACTUATION
"... Binary actuation is a robotic and mechatronic system design paradigm that uses a large number (10 to 1000s) of binary actuators. Each actuator typically has two stable states that do not need power to be maintained. Binary system actuators need to be lightweight, low cost, and to have good performa ..."
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performance, such as dielectric elastomer actuators (DEAs). A key characteristic of DEAs is that their performance and reliability is highly dependent on stretch rate. In particular, their maximum safe extension increases significantly when operated at high stretch rates. Binary actuation exploits
Comment.Math.Univ.Carolin. 49,2 (2008)279–290 279 A scoop from groups: equational foundations for loops
"... Abstract. Groups are usually axiomatized as algebras with an associative binary operation, a twosided neutral element, and with twosided inverses. We show in this note that the same simplicity of axioms can be achieved for some of the most important varieties of loops. In particular, we investig ..."
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Abstract. Groups are usually axiomatized as algebras with an associative binary operation, a twosided neutral element, and with twosided inverses. We show in this note that the same simplicity of axioms can be achieved for some of the most important varieties of loops. In particular, we
MML Identifier: REALSET2.
"... The articles [4], [2], [3], and [1] provide the notation and terminology for thispaper. A field structure is said to be a field if: (Def.1) there exists an at least 2elements set A and there exists a binary operation o1 of A and there exists an element n1 of A and there exists abinary operation o2 ..."
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2 of A preserving A \ {n1} and there exists an element n2 of A \ single(n1) such that it = field(A, o1, o2, n1, n2) and group(A, o1, n1) is a group and for every nonempty set B and for every binary operation P of B and for every element e of B such that B = A \ single(n1)and e = n2 and P = o2 _n1
A Generalized Linear Model for Principal Component Analysis of Binary Data
"... Abstract We investigate a generalized linear model fordimensionality reduction of binary data. The model is related to principal component analysis (PCA) in the same way that logistic regression is related to linear regression. Thuswe refer to the model as logistic PCA. In this paper, we derive an ..."
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Abstract We investigate a generalized linear model fordimensionality reduction of binary data. The model is related to principal component analysis (PCA) in the same way that logistic regression is related to linear regression. Thuswe refer to the model as logistic PCA. In this paper, we derive
Flattening an object algebra to provide performance
 In Fourteenth International Conference on Data Engineering
, 1998
"... Algebraic transformation and optimization techniques have been the method of choice in relational query execution, but applying them in OODBMS is difficult due to the complexity of objectoriented query languages. This paper demonstrates that the problem can be simplified by mapping an OO data mode ..."
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Cited by 62 (15 self)
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limited set of simple operations. The required primitives and query execution strategies are discussed, and their performance is evaluated on the 1GB TPCD benchmark, showing that our divideandconquer approach yields excellent results. 1
Pop: Patchwork of parts models for object recognition
 International Journal of Computer Vision
, 2004
"... We formulate a deformable template model for objects with a clearly defined mechanism for parameter estimation. A separate model is estimated for each class, and classification is likelihood based no discrmination boundaries are learned. Nonetheless high classification rates are achieved with smal ..."
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Cited by 56 (3 self)
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with small training samples. The data models are defined on binary oriented edge features that are highly robust to photometric variation and small local deformations. The deformation of an object is defined in terms of locations of a moderate number reference points. Each reference point is associated
Author's personal copy Methodology for thermal design of novel combined refrigeration/power binary fluid systems
, 2006
"... Refrigeration cogeneration systems which generate power alongside with cooling improve energy utilization significantly, because such systems offer a more reasonable arrangement of energy and exergy ‘‘flows’ ’ within the system, which results in lower fuel consumption as compared to the separate gen ..."
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generation of power and cooling or heating. This paper proposes several novel systems of that type, based on ammoniaewater working fluid. Importantly, general principles for integration of refrigeration and power systems to produce better energy and exergy efficiencies are summarized, based primarily
Version 0.38 Date 20140920 Depends R (> = 2.14.0) Imports methods, sp (> = 1.012)
, 2014
"... Description Interface to Geometry Engine Open Source (GEOS) using the C API for topology operations on geometries. The GEOS library is external to the package, and, when installing the package from source, must be correctly installed first. Windows and Mac Intel OS X binaries are provided on CRA ..."
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Description Interface to Geometry Engine Open Source (GEOS) using the C API for topology operations on geometries. The GEOS library is external to the package, and, when installing the package from source, must be correctly installed first. Windows and Mac Intel OS X binaries are provided
An Efficient Multiplication Algorithm Using Nikhilam Method
"... Abstract—Multiplication is one of the most important operation in computer arithmetic. Many integer operations such as squaring, division and computing reciprocal require same order of time as multiplication whereas some other operations such as computing GCD and residue operation require at most a ..."
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Abstract—Multiplication is one of the most important operation in computer arithmetic. Many integer operations such as squaring, division and computing reciprocal require same order of time as multiplication whereas some other operations such as computing GCD and residue operation require at most
Results 1  10
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