Search results for "MEMORY"

showing 10 items of 2004 documents

Dimensions of executive functioning: Evidence from children

2003

This study investigated dimensions of executive functioning in 8- to 13-year-old children. Three tasks from the Cambridge Neuropsychological Test Automated Battery (CANTAB), two tasks from the NEPSY battery and some additional executive function (EF) tests were administered to 108 children. In line with earlier work, modest correlations among EF measures were obtained (r < .4). Both exploratory and confirmatory factor analyses yielded three interrelated factors, which resembled those obtained by Miyake et al. (2000) and which were—with some reservations—labelled Working Memory (WM), Inhibition and Shifting. Age correlated with performance on most individual EF measures as well as Shifting a…

Developmental NeuroscienceWorking memoryCambridge Neuropsychological Test Automated BatteryDevelopmental and Educational PsychologyCognitive developmentShort-term memoryCognitionPsychologyFactor structureConfirmatory factor analysisDevelopmental psychologyNEPSYBritish Journal of Developmental Psychology
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Skulls, Tree Bark, Fossils

2021

AbstractStudies of material objects in the field of memory studies have followed diverse epistemological and disciplinary trajectories, but their shared characteristic has been the questioning of philosophical assumptions concerning human relations with inanimate things and lower-level organic objects, such as plants, within the Aristotelian hierarchy of beings. Rather than accept at face value their categorizations as passive or deficient in comparison to the human subject, critical scholarship has reformulated the place and role of nonhuman entities in culture. This essay examines the nexus of materiality and memory in the work of the French philosopher and art historian Georges Didi-Hube…

Didi-Huberman GeorgestaidememoryplasticityfilosofiataidehistorioitsijattaidehistoriaGeneral Earth and Planetary Sciencesaineellinen kulttuurisurface/depthmemory objectsmaterialitytaidefilosofiamuisti (kognitio)materiaalisuusGeneral Environmental ScienceQui Parle
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Time multiplexing super-resolved imaging without a priori knowledge of the spatial distribution of the encoding structured illumination

2021

Time multiplexing is a super-resolution technique that sacrifices time to overcome the resolution reduction obtained because of diffraction. There are many super resolution methods based on time multiplexing, but all of them require a priori knowledge of the time changing encoding mask, which is projected on the object and used to encode and decode the high-resolution information. In this paper, we present a time multiplexing technique that does not require the a priori knowledge on the projected encoding mask. First, the theoretical concept of the technique is demonstrated; then, numerical simulations and experimental results are presented.

DiffractionComputer sciencebusiness.industryResolution (electron density)02 engineering and technology021001 nanoscience & nanotechnology01 natural sciencesMultiplexingAtomic and Molecular Physics and Optics010309 opticsReduction (complexity)OpticsEncoding (memory)0103 physical sciencesA priori and a posteriori0210 nano-technologybusinessImage resolutionAlgorithmComputer Science::Information TheoryOptics Express
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Hippocampal reversible lesions in a case of transient global amnesia

2018

We report the case of 55-year-old man that after an emotional stress showed retrograde and anterograde amnesia with impairment of orientation in space and time but undisturbed consciousness. A neurological examination excluded other neurological signs or symptoms. The amnesic syndrome resolved spontaneously within 24 hours and the hypothesis of transient global amnesia was placed. Brain CT scan and conventional MRI sequences did not show any relevant pathological findings but diffusion-weighted imaging (DWI) showed two millimetric bright spot of restricted diffusion in the right hippocampus; in a brain MRI follow-up those findings were no more appreciable. The diagnosis of transient global …

Diffusion-weighted magnetic resonance imagingbusiness.industryMedicine (all)Settore MED/37 - NeuroradiologiaGeneral MedicineHippocampal formationmedicine.diseaseHippocampuMemorySettore BIO/14 - FarmacologiaTransient global amnesiaTransient global amnesiaMedicineSettore MED/36 - Diagnostica Per Immagini E RadioterapiabusinessNeuroscienceGazzetta Medica Italiana Archivio per le Scienze Mediche
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Application of kolmogorov complexity to inductive inference with limited memory

1995

A b s t r a c t . We consider inductive inference with limited memory[l]. We show that there exists a set U of total recursive functions such that U can be learned with linear long-term memory (and no short-term memory); U can be learned with logarithmic long-term memory (and some amount of short-term memory); if U is learned with sublinear long-term memory, then the short-term memory exceeds arbitrary recursive function. Thus an open problem posed by Freivalds, Kinber and Smith[l] is solved. To prove our result, we use Kolmogorov complexity.

Discrete mathematicsHardware_MEMORYSTRUCTURESKolmogorov complexityLogarithmSublinear functionKolmogorov structure functionChain rule for Kolmogorov complexityOpen problemInductive probabilityInductive reasoningMathematics
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Computing the Probability for Data Loss in Two-Dimensional Parity RAIDs

2017

Parity RAIDs are used to protect storage systems against disk failures. The idea is to add redundancy to the system by storing the parity of subsets of disks on extra parity disks. A simple two-dimensional scheme is the one in which the data disks are arranged in a rectangular grid, and every row and column is extended by one disk which stores the parity of it.In this paper we describe several two-dimensional parity RAIDs and analyse, for each of them, the probability for dataloss given that f random disks fail. This probability can be used to determine the overall probability using the model of Hafner and Rao. We reduce subsets of the forest counting problem to the different cases and show…

Discrete mathematicsHardware_MEMORYSTRUCTURESRAIDComputer science020206 networking & telecommunications02 engineering and technologyData lossGridElectronic mail020202 computer hardware & architecturelaw.inventionExact algorithmCounting problemlawData_FILES0202 electrical engineering electronic engineering information engineeringTutte polynomialParity (mathematics)2017 13th European Dependable Computing Conference (EDCC)
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Analysis of properties of recombination operators proposed for the node-depth encoding

2011

The node-depth encoding is a representation for evolutionary algorithms applied to tree problems. Its represents trees by storing the nodes and their depth in a proper ordered list. The original formulation of the node-depth encoding has only mutation operators as the search mechanism. Although it is computationally efficient, the exclusive use of mutation restricts the exploration of the search space and the algorithm convergence. Then, this work proposes two specific recombination operators to improve the convergence of the algorithm using the node-depth encoding representation. These operators are based on recombination operators for permutation representations. Analysis of the proposed …

Discrete mathematicsPermutationTree (data structure)Encoding (memory)Mutation (genetic algorithm)Convergence (routing)Evolutionary algorithmQuantitative Biology::Populations and EvolutionNode (circuits)Representation (mathematics)AlgorithmMathematicsProceedings of the 13th annual conference companion on Genetic and evolutionary computation
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A Generalization of Girod’s Bidirectional Decoding Method to Codes with a Finite Deciphering Delay

2012

In this paper we generalize an encoding method due to Girod (cf. [6]) using prefix codes, that allows a bidirectional decoding of the encoded messages. In particular we generalize it to any finite alphabet A, to any operation defined on A, to any code with finite deciphering delay and to any key x ∈ A+ , on a length depending on the deciphering delay. We moreover define, as in [4], a deterministic transducer for such generalized method. We prove that, fixed a code X ∈ A* with finite deciphering delay and a key x ∈ A *, the transducers associated to different operations are isomorphic as unlabelled graphs. We also prove that, for a fixed code X with finite deciphering delay, transducers asso…

Discrete mathematicsPrefix codeStrongly connected componentSettore INF/01 - InformaticaGeneralization020206 networking & telecommunications0102 computer and information sciences02 engineering and technology01 natural sciencesPrefix010201 computation theory & mathematicsEncoding (memory)0202 electrical engineering electronic engineering information engineeringCode (cryptography)AlphabetGirod's encoding codes finite deciphering delayDecoding methodsMathematics
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Randomized renaming in shared memory systems.

2021

Abstract Renaming is a task in distributed computing where n processes are assigned new names from a name space of size m . The problem is called tight if m = n , and loose if m > n . In recent years renaming came to the fore again and new algorithms were developed. For tight renaming in asynchronous shared memory systems, Alistarh et al. describe a construction based on the AKS network that assigns all names within O ( log n ) steps per process. They also show that, depending on the size of the name space, loose renaming can be done considerably faster. For m = ( 1 + ϵ ) ⋅ n and constant ϵ , they achieve a step complexity of O ( log log n ) . In this paper we consider tight as well as loos…

Discrete mathematicsShared memory modelSpeedupComputer Networks and CommunicationsComputer science020206 networking & telecommunications02 engineering and technologyParallel computingTheoretical Computer ScienceRandomized algorithmTask (computing)Constant (computer programming)Shared memoryArtificial IntelligenceHardware and ArchitectureAsynchronous communicationDistributed algorithm0202 electrical engineering electronic engineering information engineeringOverhead (computing)020201 artificial intelligence & image processingSoftware
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Three-page encoding and complexity theory for spatial graphs

2004

We construct a series of finitely presented semigroups. The centers of these semigroups encode uniquely up to rigid ambient isotopy in 3-space all non-oriented spatial graphs. This encoding is obtained by using three-page embeddings of graphs into the product of the line with the cone on three points. By exploiting three-page embeddings we introduce the notion of the three-page complexity for spatial graphs. This complexity satisfies the properties of finiteness and additivity under natural operations.

Discrete mathematics[ MATH.MATH-GT ] Mathematics [math]/Geometric Topology [math.GT]Algebra and Number TheoryDegree (graph theory)Semigroup010102 general mathematicsGeometric topologyGeometric Topology (math.GT)01 natural sciences57M25 57M15 57M05Combinatorics010104 statistics & probabilityMathematics - Geometric TopologyCone (topology)Additive functionEncoding (memory)[MATH.MATH-GT]Mathematics [math]/Geometric Topology [math.GT]FOS: Mathematics0101 mathematicsUnit (ring theory)Ambient isotopyMathematics[MATH.MATH-GT] Mathematics [math]/Geometric Topology [math.GT]MathematicsofComputing_DISCRETEMATHEMATICS
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