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+---
+title: "Thomas Wilskow Thorbjørsen"
+date: 2021-05-01
+draft: true
+oppgavetype: ["Bacheloroppgave", "Matematikk"]
+fagfelt: ["Algebra"]
+tags: ["Triangulerte kategorier", "Homologisk algebra", "Kategoriteori", "Deriverte kategorier"]
+veileder: ["Steffen Oppermann"]
+math: true
+summary: "An Introduction To Triangulated
+Categories"
+---
+
+**Tittel:** An Introduction To Triangulated
+Categories
+
+**Veileder:** [Steffen Oppermann]({{<ref "/veileder/steffen-oppermann">}}) 
+
+**Sammendrag:** This thesis aims to give an exposition to the theory on triangulated categories. The main
+goals are to show that the Verdier quotient, the homotopy category, and the derived category are triangulated.
+
+<iframe src="https://drive.google.com/file/d/1x1f5L6SedBj0QktJELDZq3gdeHzrq0-b/preview" width="700" height="980" allow="autoplay"></iframe>
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diff --git a/content/posts/thrane-thomas-agung-dibpa-anandita.md b/content/posts/thrane-thomas-agung-dibpa-anandita.md
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+---
+title: "Thomas Agung Dibpa Anandita Thrane"
+date: 2022-05-01
+draft: true
+oppgavetype: ["Bacheloroppgave", "Matematikk"]
+fagfelt: ["Analyse"]
+tags: ["Elliptiske kurver", "Analytisk tallteori", "Kompleks analyse", "Tallteori"]
+veileder: ["Kristian Seip"]
+math: true
+summary: "Modular forms and ∆"
+---
+
+**Tittel:** Modular forms and ∆
+
+**Veileder:** [Kristian Seip]({{<ref "/veileder/kristian-seip">}}) 
+
+**Sammendrag:** The theory of modular forms sits in the intersection of the mathematical branches: number theory, complex analysis, topology, algebraic geometry and group theory. For example, they play a part in the proof of Fermats last theorem by Andrew Wiles and
+have surprising connections to the Monster simple group via the j-invariant and Richard
+Brocherds' moonshine theory. In this bachelors project we investigate the simplest case
+of a modular form, level 1 and integer weight, using undergraduate level complex analysis
+with a sprinkle of group theory and linear algebra. We use the theory to prove that the
+modular discrimant, a special modular form, has multiplicative Fourier coefficients - a
+theorem conjectured by Ramanujan and proved by Mordell.
+
+<iframe src="https://drive.google.com/file/d/1QMMNt6vFVRgY1_VDki1BEWseBRCDzTIw/preview" width="700" height="980" allow="autoplay"></iframe>
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