Faustina Hasse.

Mode of access: Internet.

Great singers ...

[1st ser.] Faustina Bordoni. Catarina Gabrielli. Sophie Arnould. Elizabeth Billington and her contemporaries. Angelica Catalani. Giuditta Pasa. Henrietta Sontag.--2d ser. Maria Felicia Malibran. Wilhelmina Schröder-Devrient. Giulia Grisi. Pauline Viardot. Fanny Persiani. Marietta Alboni. Jenny Lind. Sophie Cruvelli. Theresa Titiens.

Faustina Hasse-Bordoni, Brustbild

Signatur des Originals: S 36/G10068

Faustina Hasse-Bordoni, Brustbild

Signatur des Originals: S 36/G04087

The proportion of failures of the Hasse norm principle

For any number field we calculate the exact proportion of rational numbers which are everywhere locally a norm but not globally a norm from the number field.

August: Ein Sonderbund: Der Professor: Ich hasse die böhmischen Swornostmänner ...

Welsch (Projektbearbeiter): Karikaturen auf die politische Übereinstimmung zwischen böhmischen Exilanten und Vertretern der alten Autoritäten in Wien sowie auf die vorherrschend 'schwarz-gelbe' Gesinnung im Wiener Gemeindeausschuß

Alityrus und Faustina : ein jüdischer Schauspieler und eine jüdische Schauspielerin des Altertums

E. M.

The Hasse-Minkowski Theorem

The Hasse-Minkowski theorem concerns the classification of quadratic forms over global fields (i.e., finite extensions of Q and rational function fields with a finite constant field). Hasse proved the theorem over the rational numbers in his Ph.D. thesis in 1921. He extended the research of his thesis to quadratic forms over all number fields in 1924. Historically, the Hasse-Minkowski theorem was the first notable application of p-adic fields that caught the attention of a wide mathematical audience. The goal of this thesis is to discuss the Hasse-Minkowski theorem over the rational numbers and over the rational function fields with a finite constant field of odd characteristic. Our treatments of quadratic forms and local fields, though, are more general than what is strictly necessary for our proofs of the Hasse-Minkowski theorem over Q and its analogue over rational function fields (of odd characteristic). Our discussion concludes with some applications of the Hasse-Minkowski theorem.

Ludwig August Wilhelm Hasse

O. Koenen

Johann Adolph Hasse, Brustbild, Profil

Signatur des Originals: S 36/G00067

Johann Adolph Hasse, Brustbild

Signatur des Originals: S 36/G01107

Johann Adolph Hasse, Brustbild

Signatur des Originals: S 36/G01108

Johann Adolph Hasse, Brustbild, Profil

Signatur des Originals: S 36/G01109

Johann Adolph Hasse, Brustbild

Signatur des Originals: S 36/G03136