Results for 'Kajsa Haag'

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  1. Denken und Welt – Wege kritischer Metaphysik.Johannes Haag & Till Hoeppner - 2019 - Deutsche Zeitschrift für Philosophie 67 (1):76-97.
    We begin by considering two common ways of conceiving critical metaphysics. According to the first (and polemical) conception, critical metaphysics analyzes nothing more than the form of thought and thereby misses the proper point of metaphysics, namely to investigate the form of reality. According to the second (and affirmative) conception, critical metaphysics starts from the supposed insight that the form of reality cannot be other than the form of thought and is thus not required to analyze anything but that form. (...)
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  2. Einleitung zu: Schwerpunkt: „Kritische Metaphysik“.Johannes Haag & Till Hoeppner - 2019 - Deutsche Zeitschrift für Philosophie 67 (1):74-75.
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  3. Face Matters: Why Do We Care So Much About Faces?Maria Kronfeldner, Lukas Einsele, Oliver Bürkler, Albrecht Haag, Sophie Loidolt & Julie Park - 2020 - Https://Kultur-Digitalstadt.De/Projekte/Profile/Digitalsalon-3/.
    In an interdisciplinary discussion with an international group of experts, we address the question of why faces matter so much. We approach the issue from different academic, technological and artistic perspectives and integrate these different perspectives in an open dialogue in order to raise awareness about the importance of faces at a time when we are hiding them more than ever, be it in “facing” other human beings or in “facing” digital technology.
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  4. The Ontology of Haag’s Local Quantum Physics.Gregg Jaeger - 2024 - Entropy 26 (1):33.
    The ontology of Local Quantum Physics, Rudolf Haag’s framework for relativistic quantum theory, is reviewed and discussed. It is one of spatiotemporally localized events and unlocalized causal intermediaries, including the elementary particles, which come progressively into existence in accordance with a fundamental arrow of time. Haag’s conception of quantum theory is distinguished from others in which events are also central, especially those of Niels Bohr and John Wheeler, with which it has been compared.
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  5. Model P(f)_4 Quantum Field Theory: A Nonstandard Approach Based on Nonstandard Pointwise-Defined Quantum Fields.Jaykov Foukzon - 2023 - AIP Conference Proceedings (Issue 1).
    A new non-Archimedean approach to interacted quantum fields is presented. In proposed approach, a field operator φ(x,t) no longer a standard tempered operator-valued distribution, but a non-classical operator-valued function. We prove using this novel approach that the quantum field theory with Hamiltonian P(φ)_4 exists and that the corresponding C^*­ algebra of bounded observables satisfies all the Haag-Kastler axioms except Lorentz covariance. We prove that the λ(φ^4 )_4 quantum field theory model is Lorentz covariant.
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  6. OTHER DESTINATIONS: Translating the Mid-sized European City.Michael G. Kelly, Jorge Mejía Hernández, Sonja Novak & Giuseppe Resta (eds.) - 2023 - Osijek: Faculty of Humanities and Social Sciences, Josip Juraj Strossmayer University of Osijek.
    The present collection of translations arises from our work within Writing Urban Places, a network of researchers interested in the different ways citizens appropriate meaningful built environments through stories, and in doing so are also better able to integrate with others. A key locus in this respect is what our network has termed the ‘mid-sized’ [or ‘intermediate’] European city. Often afforded only cursory attention in the discussion of both culture and society, overlooked in favour of more usual suspects, such urban (...)
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  7. Model λ(φ^2n )_4,n≥2 Quantum Field Theory: A Nonstandard Approach Based on Nonstandard Pointwise-Defined Quantum Fields.Jaykov Foukzon - forthcoming - Journal of Physics: Conference Series:35. Translated by Jaykov Foukzon.
    A new non-Archimedean approach to interacted quantum fields is presented. In proposed approach, a field operator φ(x,t) no longer a standard tempered operator-valued distribution, but a non-classical operator-valued function. We prove using this novel approach that the quantum field theory with Hamiltonian P(φ)_4 exists and that the corresponding C^*­ algebra of bounded observables satisfies all the Haag-Kastler axioms except Lorentz covariance. We prove that the λ(φ^2n )_4,n≥2 quantum field theory models are Lorentz covariant.
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