Search results for " optimization"

showing 10 items of 2367 documents

Fenibuta piemaisījumu kvantitatīvas noteikšanas metodes optimizācija un validācija

2021

Kokina. P., zinātniskie vadītāji: Dr. ķīm. V. Bartkevičs (LU), Dr. ķīm. A. Bolotin (AS Olainfarm). Maģistra darbs, 147 lappuses, 184 attēli, 75 tabulas, 15 literatūras avoti, 16 pielikumi. Latviešu valodā. Maģistra darbā ir veikta divu piemaisījumu(4-amino-3-fenilbutānskābes etilestera hidrohlorīds un 4-fenil-2-pirrolidons) kvantitatīvas noteikšanas analīzes metodes optimizācija un validācija farmaceitiskā preperāta Noofen® aktīvajai farmaceitiskai vielai (AFV) fenibuts. Metodes optimizācija un validācija bija nepieciešama farmaceitiskā preparāta Noofen® kvalitātes kontroles vajadzībām. Fenibuta paraugi tika analizēti ar augsti efektīvo šķidruma hromatogrāfiju (AEŠH). Optimizācija tika vērs…

FENIBUTS PHENIBUTPIEMAISĪJUMU NOTEIKŠANAS OPTIMIZĀCIJA OPTIMIZATION OF IMPURITY DETERMINATION METHODAUGSTI EFEKTĪVĀ ŠĶIDRUMA HROMATOGRĀFIJA HIGH PERFORMANCE LIQUID CHROMATOGRAPHY4-FENIL-2-PIRROLIDONS 4-PHENYL-2- PYRROLIDONEĶīmija4-AMINO3-FENILBUTĀNSKĀBES ETILESTERA HIDROHLORĪDS 4-AMINO3-PHENYLBUTANOIC ACID ETHYL ESTER HYDROCHLORIDE
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Distributed and proximity-constrained C-means for discrete coverage control

2018

In this paper we present a novel distributed coverage control framework for a network of mobile agents, in charge of covering a finite set of points of interest (PoI), such as people in danger, geographically dispersed equipment or environmental landmarks. The proposed algorithm is inspired by C-Means, an unsupervised learning algorithm originally proposed for non-exclusive clustering and for identification of cluster centroids from a set of observations. To cope with the agents' limited sensing range and avoid infeasible coverage solutions, traditional C-Means needs to be enhanced with proximity constraints, ensuring that each agent takes into account only neighboring PoIs. The proposed co…

FOS: Computer and information sciences0209 industrial biotechnologyControl and OptimizationComputer scienceDistributed computing02 engineering and technologyIndustrial and Manufacturing EngineeringSet (abstract data type)Disaster reliefComputer Science - Robotics020901 industrial engineering & automation0202 electrical engineering electronic engineering information engineeringDecision Sciences (miscellaneous)Cluster analysisData fusion processPoints of interest(poi)Sensing rangesNon-exclusive clusteringData fusionDisaster preventionSensor fusionEuclidean distanceCoverage controlIdentification (information)Range (mathematics)Information concerningRanking020201 artificial intelligence & image processingMobile agentsRobotics (cs.RO)Cluster centroids
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Ockham's Razor in Memetic Computing: Three Stage Optimal Memetic Exploration

2012

Memetic computing is a subject in computer science which considers complex structures as the combination of simple agents, memes, whose evolutionary interactions lead to intelligent structures capable of problem-solving. This paper focuses on memetic computing optimization algorithms and proposes a counter-tendency approach for algorithmic design. Research in the field tends to go in the direction of improving existing algorithms by combining different methods or through the formulation of more complicated structures. Contrary to this trend, we instead focus on simplicity, proposing a structurally simple algorithm with emphasis on processing only one solution at a time. The proposed algorit…

FOS: Computer and information sciencesComputer Science - Machine LearningInformation Systems and ManagementComputer scienceComputer Science - Artificial Intelligencemedia_common.quotation_subjectEvolutionary algorithmComputational intelligenceField (computer science)Theoretical Computer ScienceMachine Learning (cs.LG)Artificial IntelligenceSimplicitymemetic algorithmsevolutionary algorithmsmedia_common:Engineering::Computer science and engineering [DRNTU]business.industrycomputational intelligence optimizationComputer Science ApplicationsArtificial Intelligence (cs.AI)Control and Systems Engineeringmemetic computing:Engineering::Electrical and electronic engineering [DRNTU]Memetic algorithmAlgorithm designArtificial intelligencebusinessSoftware
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Model identification and local linear convergence of coordinate descent

2020

For composite nonsmooth optimization problems, Forward-Backward algorithm achieves model identification (e.g., support identification for the Lasso) after a finite number of iterations, provided the objective function is regular enough. Results concerning coordinate descent are scarcer and model identification has only been shown for specific estimators, the support-vector machine for instance. In this work, we show that cyclic coordinate descent achieves model identification in finite time for a wide class of functions. In addition, we prove explicit local linear convergence rates for coordinate descent. Extensive experiments on various estimators and on real datasets demonstrate that thes…

FOS: Computer and information sciencesComputer Science - Machine LearningOptimization and Control (math.OC)Statistics - Machine Learning[MATH.MATH-ST]Mathematics [math]/Statistics [math.ST]FOS: Mathematics[MATH.MATH-OC] Mathematics [math]/Optimization and Control [math.OC]Machine Learning (stat.ML)[MATH.MATH-OC]Mathematics [math]/Optimization and Control [math.OC][MATH.MATH-ST] Mathematics [math]/Statistics [math.ST]Mathematics - Optimization and ControlMachine Learning (cs.LG)
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Dual Extrapolation for Sparse Generalized Linear Models

2020

International audience; Generalized Linear Models (GLM) form a wide class of regression and classification models, where prediction is a function of a linear combination of the input variables. For statistical inference in high dimension, sparsity inducing regularizations have proven to be useful while offering statistical guarantees. However, solving the resulting optimization problems can be challenging: even for popular iterative algorithms such as coordinate descent, one needs to loop over a large number of variables. To mitigate this, techniques known as screening rules and working sets diminish the size of the optimization problem at hand, either by progressively removing variables, o…

FOS: Computer and information sciencesComputer Science - Machine Learningextrapolation[MATH.MATH-OC] Mathematics [math]/Optimization and Control [math.OC]Machine Learning (stat.ML)working setsgeneralized linear models[STAT.ML] Statistics [stat]/Machine Learning [stat.ML]Convex optimizationscreening rulesMachine Learning (cs.LG)[STAT.ML]Statistics [stat]/Machine Learning [stat.ML]Statistics - Machine Learning[MATH.MATH-OC]Mathematics [math]/Optimization and Control [math.OC]Lassosparse logistic regression
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An Empirical Investigation into Deep and Shallow Rule Learning

2021

Inductive rule learning is arguably among the most traditional paradigms in machine learning. Although we have seen considerable progress over the years in learning rule-based theories, all state-of-the-art learners still learn descriptions that directly relate the input features to the target concept. In the simplest case, concept learning, this is a disjunctive normal form (DNF) description of the positive class. While it is clear that this is sufficient from a logical point of view because every logical expression can be reduced to an equivalent DNF expression, it could nevertheless be the case that more structured representations, which form deep theories by forming intermediate concept…

FOS: Computer and information sciencesComputer Science - Machine Learninglearning in logicComputer Science - Artificial Intelligencedeep learningmini-batch learningQA75.5-76.95stochastic optimizationMachine Learning (cs.LG)inductive rule learningArtificial Intelligence (cs.AI)Artificial IntelligenceElectronic computers. Computer scienceOriginal Research
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Improving table compression with combinatorial optimization

2002

We study the problem of compressing massive tables within the partition-training paradigm introduced by Buchsbaum et al. [SODA'00], in which a table is partitioned by an off-line training procedure into disjoint intervals of columns, each of which is compressed separately by a standard, on-line compressor like gzip. We provide a new theory that unifies previous experimental observations on partitioning and heuristic observations on column permutation, all of which are used to improve compression rates. Based on the theory, we devise the first on-line training algorithms for table compression, which can be applied to individual files, not just continuously operating sources; and also a new, …

FOS: Computer and information sciencesComputer scienceHeuristic (computer science)E.4G.2.1Data_CODINGANDINFORMATIONTHEORYDisjoint setsTravelling salesman problemPermutationArtificial IntelligenceCompression (functional analysis)Computer Science - Data Structures and AlgorithmsH.1.8H.2.7Data Structures and Algorithms (cs.DS)E.4; F.1.3; F.2.2; G.2.1; H.1.1; H.1.8; H.2.7H.1.1Dynamic programmingHardware and ArchitectureControl and Systems EngineeringCombinatorial optimizationTable (database)F.1.3F.2.2AlgorithmSoftwareInformation SystemsJournal of the ACM
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On the Power of Non-adaptive Learning Graphs

2012

We introduce a notion of the quantum query complexity of a certificate structure. This is a formalisation of a well-known observation that many quantum query algorithms only require the knowledge of the disposition of possible certificates in the input string, not the precise values therein. Next, we derive a dual formulation of the complexity of a non-adaptive learning graph, and use it to show that non-adaptive learning graphs are tight for all certificate structures. By this, we mean that there exists a function possessing the certificate structure and such that a learning graph gives an optimal quantum query algorithm for it. For a special case of certificate structures generated by cer…

FOS: Computer and information sciencesDiscrete mathematicsQuantum PhysicsTheoretical computer scienceComputational complexity theoryComputer scienceGeneral MathematicsExistential quantificationFOS: Physical sciencesGraph theoryString searching algorithmComputational Complexity (cs.CC)Query optimizationCertificateUpper and lower boundsTheoretical Computer ScienceComputational MathematicsComputer Science - Computational ComplexityComputational Theory and MathematicsBounded functionAdaptive learningSpecial caseQuantum Physics (quant-ph)Quantum computerMathematics2013 IEEE Conference on Computational Complexity
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CLEAR: Covariant LEAst-Square Refitting with Applications to Image Restoration

2017

International audience; In this paper, we propose a new framework to remove parts of the systematic errors affecting popular restoration algorithms, with a special focus for image processing tasks. Generalizing ideas that emerged for $\ell_1$ regularization, we develop an approach re-fitting the results of standard methods towards the input data. Total variation regularizations and non-local means are special cases of interest. We identify important covariant information that should be preserved by the re-fitting method, and emphasize the importance of preserving the Jacobian (w.r.t. the observed signal) of the original estimator. Then, we provide an approach that has a ``twicing'' flavor a…

FOS: Computer and information sciencesInverse problemsMathematical optimization[ INFO.INFO-TS ] Computer Science [cs]/Signal and Image ProcessingComputer Vision and Pattern Recognition (cs.CV)General MathematicsComputer Science - Computer Vision and Pattern RecognitionMachine Learning (stat.ML)Mathematics - Statistics TheoryImage processingStatistics Theory (math.ST)02 engineering and technologyDebiasing[ INFO.INFO-CV ] Computer Science [cs]/Computer Vision and Pattern Recognition [cs.CV]01 natural sciencesRegularization (mathematics)Boosting010104 statistics & probabilitysymbols.namesake[INFO.INFO-TS]Computer Science [cs]/Signal and Image Processing[STAT.ML]Statistics [stat]/Machine Learning [stat.ML]Variational methods[MATH.MATH-ST]Mathematics [math]/Statistics [math.ST]Statistics - Machine LearningRefittingMSC: 49N45 65K10 68U10[ INFO.INFO-TI ] Computer Science [cs]/Image ProcessingFOS: Mathematics0202 electrical engineering electronic engineering information engineeringCovariant transformation[ MATH.MATH-ST ] Mathematics [math]/Statistics [math.ST]0101 mathematicsImage restoration[ STAT.ML ] Statistics [stat]/Machine Learning [stat.ML]MathematicsApplied Mathematics[INFO.INFO-CV]Computer Science [cs]/Computer Vision and Pattern Recognition [cs.CV]EstimatorInverse problem[INFO.INFO-TI]Computer Science [cs]/Image Processing [eess.IV]Jacobian matrix and determinantsymbolsTwicing020201 artificial intelligence & image processingAffine transformationAlgorithm
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Randomized Block Frank–Wolfe for Convergent Large-Scale Learning

2017

Owing to their low-complexity iterations, Frank-Wolfe (FW) solvers are well suited for various large-scale learning tasks. When block-separable constraints are present, randomized block FW (RB-FW) has been shown to further reduce complexity by updating only a fraction of coordinate blocks per iteration. To circumvent the limitations of existing methods, the present work develops step sizes for RB-FW that enable a flexible selection of the number of blocks to update per iteration while ensuring convergence and feasibility of the iterates. To this end, convergence rates of RB-FW are established through computational bounds on a primal sub-optimality measure and on the duality gap. The novel b…

FOS: Computer and information sciencesMathematical optimization0102 computer and information sciences02 engineering and technology01 natural sciencesMeasure (mathematics)Machine Learning (cs.LG)Convergence (routing)FOS: Mathematics0202 electrical engineering electronic engineering information engineeringFraction (mathematics)Electrical and Electronic EngineeringMathematics - Optimization and ControlMathematicsSequenceDuality gapComputer Science - Numerical Analysis020206 networking & telecommunicationsNumerical Analysis (math.NA)Stationary pointSupport vector machineComputer Science - LearningOptimization and Control (math.OC)010201 computation theory & mathematicsIterated functionSignal ProcessingAlgorithmIEEE Transactions on Signal Processing
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