Tate's thesis

E1758400 UNEXPLORED

Tate's thesis is a foundational work in number theory that reformulates the study of L-functions and the Riemann zeta function using harmonic analysis on adele and idele groups.

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All labels observed (3)

Label	Occurrences
Tate’s thesis	2
Tate's thesis canonical	1
Weil’s adelic formalism	1

Referenced by (4)

Full triples — surface form annotated when it differs from this entity's canonical label.

Pontryagin duality → usedIn → Tate's thesis ⓘ

Tamagawa numbers → relatedTo → Weil’s adelic formalism ⓘ

linked to: Tate's thesis

idèle class group → usedIn → Tate’s thesis ⓘ

linked to: Tate's thesis

Schwartz–Bruhat space → usedFor → Tate’s thesis ⓘ

linked to: Tate's thesis