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&quot;https:\\\/\\\/presse.uni-mainz.de\\\/dies-academicus-2026-jgu-ehrt-herausragende-wissenschaftlerinnen-und-wissenschaftler-sowie-kuenstlerinnen-und-kuenstler-in-fruehen-karrierephasen\\\/&quot;,\n                &quot;title&quot;: &quot;mehr erfahren&quot;,\n                &quot;target&quot;: &quot;_blank&quot;\n            },\n            &quot;linkIcon&quot;: &quot;external-link-alt-solid&quot;,\n            &quot;media&quot;: {},\n            &quot;image&quot;: {\n                &quot;url&quot;: &quot;https:\\\/\\\/cms.zdv.uni-mainz.de\\\/fb08-mathematik\\\/wp-content\\\/uploads\\\/sites\\\/89\\\/2026\\\/07\\\/gkk_dies_academicus_2026-1024x683-1.jpg&quot;,\n                &quot;credit&quot;: &quot;&quot;\n            },\n            &quot;source_blog_id&quot;: 89\n        },\n        {\n            &quot;id&quot;: &quot;12137&quot;,\n            &quot;index&quot;: &quot;29.06.2026&quot;,\n            &quot;title&quot;: &quot;Mathematisches Kolloquium 2.7.26 Prof. Dr.\\u00a0Klaus Altmann\\u00a0(Berlin):The Weil decoration of a reflexive sheaf&quot;,\n            &quot;lang&quot;: &quot;de&quot;,\n            &quot;excerpt&quot;: &quot;For a normal algebraic variety we generalize the relation between reflexive rank one sheaves and Weil divisors to reflexive sheaves&amp;hellip;&quot;,\n            &quot;link&quot;: {\n                &quot;url&quot;: &quot;https:\\\/\\\/www.mathematik.uni-mainz.de\\\/2026\\\/06\\\/29\\\/mathematisches-kolloquium-2-7-26-prof-dr-klaus-altmann-berlinthe-weyl-decoration-of-a-reflexive-sheaf\\\/&quot;,\n                &quot;title&quot;: &quot;mehr erfahren&quot;,\n                &quot;target&quot;: &quot;_self&quot;\n            },\n            &quot;linkIcon&quot;: &quot;arrow-right-solid&quot;,\n            &quot;media&quot;: {},\n            &quot;image&quot;: {\n                &quot;url&quot;: &quot;https:\\\/\\\/cms.zdv.uni-mainz.de\\\/fb08-mathematik\\\/wp-content\\\/uploads\\\/sites\\\/662\\\/2026\\\/01\\\/FB-08-Termine-aspahltblau.jpg&quot;,\n                &quot;credit&quot;: &quot;deni\\\/stock.adobe.com&quot;\n            },\n            &quot;source_blog_id&quot;: 662\n        },\n        {\n            &quot;id&quot;: &quot;12143&quot;,\n            &quot;index&quot;: &quot;29.06.2026&quot;,\n            &quot;title&quot;: &quot;Mathematics Colloquium, July 2, 2026: Prof. Dr. Klaus Altmann (Berlin): \\&quot;The Weil Decoration of a Reflexive Sheaf\\&quot;&quot;,\n            &quot;lang&quot;: &quot;en&quot;,\n            &quot;excerpt&quot;: &quot;For a normal algebraic variety, we generalize the relationship between reflexive rank-one sheaves and Weil divisors to reflexive sheaves of&amp;hellip;&quot;,\n            &quot;link&quot;: {\n                &quot;url&quot;: &quot;https:\\\/\\\/www.mathematik.uni-mainz.de\\\/en\\\/2026\\\/06\\\/29\\\/mathematics-colloquium-july-2-2026-prof-dr-klaus-altmann-berlin-the-weyl-decoration-of-a-reflexive-sheaf\\\/&quot;,\n                &quot;title&quot;: &quot;mehr erfahren&quot;,\n                &quot;target&quot;: &quot;_self&quot;\n            },\n            &quot;linkIcon&quot;: &quot;arrow-right-solid&quot;,\n            &quot;media&quot;: {},\n            &quot;image&quot;: {\n                &quot;url&quot;: &quot;https:\\\/\\\/cms.zdv.uni-mainz.de\\\/fb08-mathematik\\\/wp-content\\\/uploads\\\/sites\\\/662\\\/2026\\\/01\\\/FB-08-Termine-aspahltblau.jpg&quot;,\n                &quot;credit&quot;: &quot;&quot;\n            },\n            &quot;source_blog_id&quot;: 662\n        },\n        {\n            &quot;id&quot;: &quot;26138&quot;,\n            &quot;index&quot;: &quot;21.-30.7.2026&quot;,\n            &quot;title&quot;: &quot;Teilchenphysik-Akademie&quot;,\n            &quot;lang&quot;: &quot;de&quot;,\n            &quot;excerpt&quot;: &quot;Hast du Interesse an den grundlegenden Fragen der Physik und m\\u00f6chtest wissen, wie Teilchenphysiker:innen arbeiten?&quot;,\n            &quot;link&quot;: {\n                &quot;url&quot;: &quot;https:\\\/\\\/www.schule.physik.uni-mainz.de\\\/physik-und-schule-startseite\\\/angebote\\\/akademien\\\/teilchenakademie\\\/&quot;,\n                &quot;title&quot;: &quot;mehr erfahren&quot;,\n                &quot;target&quot;: &quot;_blank&quot;\n            },\n            &quot;linkIcon&quot;: &quot;external-link-alt-solid&quot;,\n            &quot;media&quot;: {},\n            &quot;image&quot;: {\n                &quot;url&quot;: &quot;https:\\\/\\\/cms.zdv.uni-mainz.de\\\/fb08-mathematik\\\/wp-content\\\/uploads\\\/sites\\\/89\\\/2026\\\/06\\\/Teilchenphysik-Akademie.jpg&quot;,\n                &quot;credit&quot;: &quot;&quot;\n            },\n            &quot;source_blog_id&quot;: 89\n        },\n        {\n            &quot;id&quot;: &quot;26103&quot;,\n            &quot;index&quot;: &quot;02.-06.09.2026&quot;,\n            &quot;title&quot;: &quot;15. Mainzer Mathe-Akademie 2026&quot;,\n            &quot;lang&quot;: &quot;de&quot;,\n            &quot;excerpt&quot;: &quot;2.-6. September 2026, f\\u00fcr Sch\\u00fclerinnen und Sch\\u00fcler ab 15 Jahren. Anmeldung bis Freitag, 14. August 2026, um 18 Uhr.&quot;,\n            &quot;link&quot;: {\n                &quot;url&quot;: &quot;https:\\\/\\\/freunde.mathematik.uni-mainz.de\\\/mma\\\/&quot;,\n                &quot;title&quot;: &quot;mehr erfahren&quot;,\n                &quot;target&quot;: &quot;_blank&quot;\n            },\n            &quot;linkIcon&quot;: &quot;external-link-alt-solid&quot;,\n            &quot;media&quot;: {},\n            &quot;image&quot;: {\n                &quot;url&quot;: &quot;https:\\\/\\\/cms.zdv.uni-mainz.de\\\/fb08-mathematik\\\/wp-content\\\/uploads\\\/sites\\\/89\\\/2026\\\/06\\\/MMA-Logo-2018-klein-1.jpg&quot;,\n                &quot;credit&quot;: &quot;&quot;\n            },\n            &quot;source_blog_id&quot;: 89\n        },\n        {\n            &quot;id&quot;: &quot;26234&quot;,\n            &quot;index&quot;: &quot;12.09.2026&quot;,\n            &quot;title&quot;: &quot;Physik im Theater&quot;,\n            &quot;lang&quot;: &quot;de&quot;,\n            &quot;excerpt&quot;: &quot;\\&quot;Mikroskopie ins Innerste der Materie: Die Physik an Teilchenbeschleunigern\\&quot;, Prof. Dr. Thomas Becher, Universit\\u00e4t Bern. | 12. September 2026, 18&amp;hellip;&quot;,\n            &quot;link&quot;: {\n                &quot;url&quot;: &quot;https:\\\/\\\/www.mitp.uni-mainz.de\\\/physik-im-theater-aktuell\\\/&quot;,\n                &quot;title&quot;: &quot;mehr erfahren&quot;,\n                &quot;target&quot;: &quot;_blank&quot;\n            },\n            &quot;linkIcon&quot;: &quot;external-link-alt-solid&quot;,\n            &quot;media&quot;: {},\n            &quot;image&quot;: {\n                &quot;url&quot;: &quot;https:\\\/\\\/cms.zdv.uni-mainz.de\\\/fb08-mathematik\\\/wp-content\\\/uploads\\\/sites\\\/89\\\/2026\\\/03\\\/Physik-im-Theater_c_Sven-Hasselbach.jpg&quot;,\n                &quot;credit&quot;: &quot;&quot;\n            },\n            &quot;source_blog_id&quot;: 89\n        },\n        {\n            &quot;id&quot;: &quot;26295&quot;,\n            &quot;index&quot;: &quot;12.-13.09.2026&quot;,\n            &quot;title&quot;: &quot;Wissenschaftsmarkt&quot;,\n            &quot;lang&quot;: &quot;de&quot;,\n            &quot;excerpt&quot;: &quot;Mensch und Regionen im Fokus. 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