The key intuition behind the approach is that the equations on the Q-functions are determined solely by the Young diagram, and not by the choice of the rank of the symmetry.Tags: Money Transfer Business PlanGet Your Assignments Done OnlineHomework Assignment HelpBest Argumentative EssayMaster Thesis On Inion SecurityArgumentative Essay For Fast FoodEssays About My Goals In LifeCompare And Contrast Thesis Statement MakerApa Term Papers For Sale
Ar Xiv : This is a great repository for preprints of articles in major journals as well as postprints, articles, conference proceedings and more.
One feature is that it allows you to narrow your search to very specific sub-disclines in physics.
We derive various bounds and relations between the measures, generalising and providing significantly simplified proofs of results found in the resource theories of quantum entanglement and coherence.
We also prove that the quantification of resources in this framework simplifies for pure states, allowing us to obtain more easily computable forms of the considered measures, and show that many of them are in fact equal on pure states.
Then we consider all distinguished Q-functions at once, not only those following a certain Kac–Dynkin path.
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The approach allows us to describe many commonly used measures such as matrix norm-based quantifiers, robustness measures, convex roof-based measures, and witness-based quantifiers together in a common formalism based on the convex geometry of the underlying sets of resource-free states.
We establish easily verifiable criteria for a measure to possess desirable properties such as faithfulness and strong monotonicity under relevant free operations, and show that many quantifiers obtained in this framework indeed satisfy them for any considered quantum resource.
We give a simple derivation of this theory and show that the four-point scattering amplitude vanishes.
Also, we reconstruct the quartic vertex of the scalar field in the unitary higher-spin theory, which turns out to be perturbatively local.