Schrödinger's Cat Paradox Resolution - Foukzon, Jaykov;Potapov, Alexander
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In his famous thought experiment, Schrôdinger(1935) imagined a cat that measures the value of a quantum mechanical observable with its life. Since Schrödinger's time,no any interpretations or modifications of quantum mechanics have been proposed which gives clear unambiguous answers to the questions posed by Schrödinger's cat of how long superpositions last and when (or whether) they collapse?In this book appropriate modification of quantum mechanics is proposed.We claim that canonical interpretation of the wave function = 1 1+ 2 2 is correct only when the wave function supports 1 and 2…mehr

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Produktbeschreibung
In his famous thought experiment, Schrôdinger(1935) imagined a cat that measures the value of a quantum mechanical observable with its life. Since Schrödinger's time,no any interpretations or modifications of quantum mechanics have been proposed which gives clear unambiguous answers to the questions posed by Schrödinger's cat of how long superpositions last and when (or whether) they collapse?In this book appropriate modification of quantum mechanics is proposed.We claim that canonical interpretation of the wave function = 1 1+ 2 2 is correct only when the wave function supports 1 and 2 essentially overlap. When these ones have separated supports we claim that canonical interpretation of the wave function is no longer valid for a such cat state.Possible solution of the Schrödinger's cat paradox is considered. We pointed out that the collapsed state of the cat always shows definite and predictable outcomes even if the cat also consists of a superposition: cat= 1 alive cat+ 2 deathcat.Using new quantum mechanical formalism the EPRB-paradox is considered.We find that the EPRB-paradox can be resolved by nonprincipal and convenient relaxing of the Einstein's locality principle.
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Autorenporträt
Jaykov Foukzon (born October 7, 1954). Nationality: Soviet Union. Education: Moscow State University (1976)Doctoral advisor: Lev Pontryagin. Soviet and Russian mathematician and physicist. Institutions: Russian Space Research Institute, Institute of Control Sciences of Russian Academy of Sciences, Central Aerohydrodynamic Institute(TsAGI)Russia.