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53 <092> --- 53 FEYNMAN, RICHARD --- 001 wetenschap --- 929 biografieën --- 53 fysica --- 530 --- Feynman --- 53 --- 929 --- Fysica --- Richard Feynman --- feynman --- natuurkunde (fysica) --- 53 <092> Physics--Biografieën --- Physics--Biografieën --- Physics--FEYNMAN, RICHARD --- Natuurkunde --- fysica --- Feynman, Richard P.

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Chi di noi correndo nell’ansia di un ritardo non ha desiderato per un attimo di teletrasportarsi nel luogo dell’appuntamento? Proprio come facevano i personaggi di Star Trek entrando nella sala teletrasporto dell’ Enterprise e ricomparendo immediatamente in qualche altro punto dell’universo. Forse ci siamo anche chiesti se la scienza e gli sviluppi della tecnologia ci porteranno mai a questo. Gli autori propongono un viaggio nel mondo dei quanti, dove si nascondono possibilità sorprendenti: non solo il teletrasporto di particelle, ma sistemi crittografici a prova della più abile spia, e calcolatori che usano singoli atomi come registri di memoria, capaci di calcoli ritenuti fino a oggi impossibili. I fondamenti della fisica microscopica vengono descritti senza tecnicismi; se ne illustrano applicazioni che, come è successo in passato con il transistor e il laser, trasformeranno radicalmente i nostri calcolatori, le transazioni commerciali e le carte di credito, le comunicazioni, insomma una parte importante della nostra vita di lavoro e di relazione. E scopriremo che a volte la realtà, o meglio l’insieme di potenzialità offerte dalla ricerca scientifica, supera davvero la fantascienza.

Information theory. --- Quantum optics. --- Quantum teleportation. --- Quantum theory. --- Teleportation. --- Physics --- Physical Sciences & Mathematics --- Atomic Physics --- Physics. --- Quantum physics. --- Physical measurements. --- Measurement. --- Quantum computers. --- Spintronics. --- Quantum Physics. --- Measurement Science and Instrumentation. --- Theoretical, Mathematical and Computational Physics. --- Quantum Information Technology, Spintronics. --- Psychokinesis --- Quantum dynamics --- Quantum mechanics --- Quantum physics --- Mechanics --- Thermodynamics --- Measurement   . --- Mathematical physics. --- Fluxtronics --- Magnetoelectronics --- Spin electronics --- Spinelectronics --- Microelectronics --- Nanotechnology --- Computers --- Physical mathematics --- Measuring --- Mensuration --- Mathematics --- Technology --- Metrology --- Physical measurements --- Measurements, Physical --- Mathematical physics --- Measurement

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Geometry, Differential --- Supergravity --- Superstring theories --- Supersymmetry --- 530.12 --- 530.19 --- 530.12 Relativity principle --- Relativity principle --- 530.19 Fundamental functions in general. Potential. Gradient. Intensity. Capacity etc. --- Fundamental functions in general. Potential. Gradient. Intensity. Capacity etc. --- Unified theories --- Particles (Nuclear physics) --- Symmetry (Physics) --- Superstrings (Nuclear physics) --- Theories, Superstring --- String models --- Superunified theories --- General relativity (Physics) --- Quantum theory --- Differential geometry --- Fundamental functions in general. Potential. Gradient. Intensity. Capacity etc --- Supergravity. --- Superstring theories. --- Supersymmetry. --- Mathematical physics. --- Supergravité. --- Supersymétrie. --- Supercordes (physique nucléaire) --- Géométrie différentielle. --- Physique mathématique. --- Supergravité. --- Supersymétrie. --- Supercordes (physique nucléaire) --- Géométrie différentielle. --- Physique mathématique.

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This book focuses on quantum groups, i.e., continuous deformations of Lie groups, and their applications in physics. These algebraic structures have been studied in the last decade by a growing number of mathematicians and physicists, and are found to underlie many physical systems of interest. They do provide, in fact, a sort of common algebraic ground for seemingly very different physical problems. As it has happened for supersymmetry, the q-group symmetries are bound to play a vital role in physics, even in fundamental theories like gauge theory or gravity. In fact q-symmetry can be conside

Mathematical physics --- Quantum groups