{"id":1775,"date":"2026-07-02T04:00:00","date_gmt":"2026-07-02T04:00:00","guid":{"rendered":"https:\/\/futurenews24.com\/index.php\/2026\/07\/02\/2606-29443\/"},"modified":"2026-07-02T13:59:14","modified_gmt":"2026-07-02T13:59:14","slug":"2606-29443","status":"publish","type":"post","link":"https:\/\/futurenews24.com\/index.php\/2026\/07\/02\/2606-29443\/","title":{"rendered":"[2606.29443] Stabilizer entropy is reliable for blended states"},"content":{"rendered":"<p><br \/>\n<\/p>\n<div id=\"content-inner\">\n<div id=\"abs\">\n<div class=\"dateline\">\n  [Submitted on 28 Jun 2026 (v1), last revised 1 Jul 2026 (this version, v2)]<\/div>\n<p>View a PDF of the paper titled Stabilizer entropy is reliable for blended states, by Gianluca Esposito and a couple of different authors<\/p>\n<p>    View PDF<br \/>\n    HTML (experimental)<\/p>\n<blockquote class=\"abstract mathjax\"><p>\n            <span class=\"descriptor\">Summary:<\/span>Quantifying non-stabilizerness in blended states is provably intractable, as any strict monotone requires superexponential time. We suggest a linear Stabilizer Entropy that acts as a correct non-stabilizerness monotone with overwhelming likelihood when restricted to non-adaptive Clifford channels performing on flat blended stabilizer states. Analytical and numerical outcomes for Haar-random states, Clifford orbits, and random matrix product states present that monotonicity violation possibilities decay as $exp-eta N$. We additionally show the validity of Stabilizer Entropy in particular many-body programs present process partial measurements, the place the quantity of useful resource by no means will increase for every measurement consequence in addition to when averaged over consequence possibilities. Given the hardness of strict options, Stabilizer Entropy emerges as a sensible and theoretically justified useful resource measure.\n    <\/p><\/blockquote><\/div>\n<\/div>\n<div>\n<h2>Submission historical past<\/h2>\n<p> From: Gianluca Esposito [view email]                  [v1]<br \/>\n        Solar, 28 Jun 2026 15:10:16 UTC (3,398 KB)<br \/>\n    [v2]<br \/>\n        Wed, 1 Jul 2026 10:16:49 UTC (3,398 KB)\n<\/p><\/div>\n<p><br \/>\n<br \/><a href=\"https:\/\/arxiv.org\/abs\/2606.29443\">Source link <\/a><\/p>\n","protected":false},"excerpt":{"rendered":"<p>[Submitted on 28 Jun 2026 (v1), last revised 1 Jul 2026 (this version, v2)] View a PDF of the paper titled Stabilizer entropy is reliable for blended states, by Gianluca Esposito and a couple of different authors View PDF HTML (experimental) Summary:Quantifying non-stabilizerness in blended states is provably intractable, as any strict monotone requires superexponential [&hellip;]<\/p>\n","protected":false},"author":1,"featured_media":1777,"comment_status":"open","ping_status":"open","sticky":false,"template":"","format":"standard","meta":{"fifu_image_url":"http:\/\/arxiv.org\/static\/browse\/0.3.4\/images\/arxiv-logo-fb.png","fifu_image_alt":"","jnews-multi-image_gallery":[],"jnews_single_post":[],"jnews_primary_category":[],"jnews_override_bookmark_settings":[],"jnews_social_meta":[],"jnews_override_counter":[],"footnotes":""},"categories":[9],"tags":[2267,2268,2266,2166,925],"class_list":["post-1775","post","type-post","status-publish","format-standard","has-post-thumbnail","hentry","category-quantum-computing","tag-entropy","tag-mixed","tag-stabilizer","tag-states","tag-trustworthy"],"yoast_head":"<!-- This site is optimized with the Yoast SEO plugin v27.7 - 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