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The Cambridge Handbook of Intelligence and Cognitive Neuroscience
  • The Cambridge Handbook of Intelligence and Cognitive Neuroscience
  • Edited by Aron K. Barbey, Sherif Karama, Richard J. Haier
  • Published online: 11 June 2021
  • Print publication: 01 July 2021
  • View description
    This handbook introduces the reader to the thought-provoking research on the neural foundations of human intelligence. Written for undergraduate or graduate students, practitioners, and researchers in psychology, cognitive neuroscience, and related fields, the chapters summarize research emerging from the rapidly developing neuroscience literature on human intelligence. The volume focusses on theoretical innovation and recent advances in the measurement, modelling, and characterization of the neurobiology of intelligence differences, especially from brain imaging studies. It summarizes fundamental issues in the characterization and measurement of general intelligence, and surveys multidisciplinary research consortia and large-scale data repositories for the study of general intelligence. A systematic review of neuroimaging methods for studying intelligence is provided, including structural and diffusion-weighted MRI techniques, functional MRI methods, and spectroscopic imaging of metabolic markers of intelligence.
  • Weakly compact multilinear mappings
  • Richard M. Aron, Pablo Galindo
  • Journal: Proceedings of the Edinburgh Mathematical Society / Volume 40 / Issue 1 / February 1997
  • Published online by Cambridge University Press: 20 January 2009, pp. 181-192
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    The notion of Arens regularity of a bilinear form on a Banach space E is extended to continuous m-linear forms, in such a way that the natural associated linear mappings, E→L (m−1E) and (m – l)-linear mappings E × … × E → E', are all weakly compact. Among other applications, polynomials whose first derivative is weakly compact are characterized.

  • CHAOTIC POLYNOMIALS IN SPACES OF CONTINUOUS AND DIFFERENTIABLE FUNCTIONS
  • RICHARD M. ARON, ALEJANDRO MIRALLES
  • Journal: Glasgow Mathematical Journal / Volume 50 / Issue 2 / May 2008
  • Published online by Cambridge University Press: 01 May 2008, pp. 319-323
  • Print publication: May 2008
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    We construct chaotic m-homogeneous maps acting on for any m ≥ 2, and on the Fréchet spaces for odd values of m ≥ 3 and for any m ≥ 2.

  • An Infinite Dimensional Vector Space of Universal Functions for H∞ of the Ball
  • Richard Aron, Pamela Gorkin
  • Journal: Canadian Mathematical Bulletin / Volume 50 / Issue 2 / 01 June 2007
  • Published online by Cambridge University Press: 20 November 2018, pp. 172-181
  • Print publication: 01 June 2007
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    We show that there exists a closed infinite dimensional subspace of ${{H}^{\infty }}\left( {{B}^{n}} \right)$ such that every function of norm one is universal for some sequence of automorphisms of ${{B}^{n}}$.

  • Chaos on function spaces
  • Richard M. Aron, Juan B. Seoane-Sepúlveda, Andreas Weber
  • Journal: Bulletin of the Australian Mathematical Society / Volume 71 / Issue 3 / June 2005
  • Published online by Cambridge University Press: 17 April 2009, pp. 411-415
  • Print publication: June 2005
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    We give a sufficient condition for an operator to be chaotic and we use this condition to show that, in the Banach space C0[0, ∞) the operator (τλ, cf)(t) = λf(t + c) (with λ > 1 and c > 0) is chaotic, with every n ∈ ℕ being a period for this operator. We also describe a technique to construct, explicitly, hypercyclic functions for this operator.

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