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Thomas A. Johnstone [5]T. Johnstone [3]T. M. Johnstone [3]Tom Johnstone [1]
  1. Appraisal Processes in Emotion: Theory, Methods, Research.K. Scherer, A. Schorr & T. Johnstone (eds.) - 2001 - Oup Usa.
    Appraisal theory has become one of the most active aproaches in the domain of emotion psychology. The appraisal process consists of the subjective evaluation that occurs during the individual's encounter with significant events in the environment, determining the nature of the emotional reaction and experience. The organism's interpretation of events and situations elicits and differentiates its emotional responses, although the exact processes involved and the limits of the theory are still a matter of debate and are currently the object of (...)
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  2.  77
    Regulation of the Neural Circuitry of Emotion by Compassion Meditation: Effects of Meditative Expertise.Lutz Antoine, J. Brefczynski-Lewis, T. Johnstone & R. J. Davidson - manuscript
  3.  13
    Resurrection Axioms and Uplifting Cardinals.Joel David Hamkins & Thomas A. Johnstone - 2014 - Archive for Mathematical Logic 53 (3-4):463-485.
  4.  6
    What is the Theory ZFC Without Power Set?Victoria Gitman, Joel David Hamkins & Thomas A. Johnstone - 2016 - Mathematical Logic Quarterly 62 (4-5):391-406.
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  5.  48
    Indestructible Strong Unfoldability.Joel David Hamkins & Thomas A. Johnstone - 2010 - Notre Dame Journal of Formal Logic 51 (3):291-321.
    Using the lottery preparation, we prove that any strongly unfoldable cardinal $\kappa$ can be made indestructible by all.
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  6.  5
    Strongly Uplifting Cardinals and the Boldface Resurrection Axioms.Joel David Hamkins & Thomas A. Johnstone - 2017 - Archive for Mathematical Logic 56 (7-8):1115-1133.
    We introduce the strongly uplifting cardinals, which are equivalently characterized, we prove, as the superstrongly unfoldable cardinals and also as the almost-hugely unfoldable cardinals, and we show that their existence is equiconsistent over ZFC with natural instances of the boldface resurrection axiom, such as the boldface resurrection axiom for proper forcing.
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  7.  8
    Strongly Unfoldable Cardinals Made Indestructible.Thomas A. Johnstone - 2008 - Journal of Symbolic Logic 73 (4):1215-1248.
    I provide indestructibility results for large cardinals consistent with V = L, such as weakly compact, indescribable and strongly unfoldable cardinals. The Main Theorem shows that any strongly unfoldable cardinal κ can be made indestructible by <κ-closed. κ-proper forcing. This class of posets includes for instance all <κ-closed posets that are either κ -c.c, or ≤κ-strategically closed as well as finite iterations of such posets. Since strongly unfoldable cardinals strengthen both indescribable and weakly compact cardinals, the Main Theorem therefore makes (...)
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  8.  26
    Psychophysiological Responses to Appraisal Dimensions in a Computer Game.Carien van Reekum, Tom Johnstone, Rainer Banse, Alexandre Etter, Thomas Wehrle & Klaus Scherer - 2004 - Cognition and Emotion 18 (5):663-688.
  9.  13
    Arabic Literature to the End of the Umayyad PeriodThe Cambridge History of Arabic Literature, Vol. 1., Arabic Literature to the End of the Umayyad Period.Irfan Shahîd, A. F. L. Beeston, T. M. Johnstone, R. B. Sergeant, G. R. Smith & Irfan Shahid - 1986 - Journal of the American Oriental Society 106 (3):529.
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  10.  8
    Trends and Movements in Modern Arabic Poetry.T. M. Johnstone & Salma Khadra Jayyusi - 1980 - Journal of the American Oriental Society 100 (2):142.
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  11.  3
    ʿAbbasid Belles-LettresAbbasid Belles-Lettres.Stefan Leder, Julia Ashtiany, T. M. Johnstone, J. D. Latham, R. B. Serjeant, G. Rex Smith, ʿAbbasid Belles & Abbasid Belles - 1991 - Journal of the American Oriental Society 111 (4):785.
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