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eBook Liaison, Schottky Problem and Invariant Theory: Remembering Federico Gaeta (Progress in Mathematics) download

by Maria Emilia Alonso,Enrique Arrondo,Raquel Mallavibarrena,Ignacio Sols

eBook Liaison, Schottky Problem and Invariant Theory: Remembering Federico Gaeta (Progress in Mathematics) download ISBN: 3034602006
Author: Maria Emilia Alonso,Enrique Arrondo,Raquel Mallavibarrena,Ignacio Sols
Publisher: Birkhäuser; 2010 edition (April 21, 2010)
Language: English
Pages: 300
ePub: 1937 kb
Fb2: 1250 kb
Rating: 4.3
Other formats: mobi azw lit txt
Category: Math Sciences
Subcategory: Mathematics

Progress in Mathematics. About this book Bibliographic Information. Liaison, Schottky Problem and Invariant Theory. Remembering Federico Gaeta.

Progress in Mathematics. Federico Gaeta (1923–2007) was a Spanish algebraic geometer who was a student of Severi. After many years abroad he came back to Spain in the 1980s. He spent his last period as a professor at Universidad Complutense de Madrid. Bibliographic Information.

Book · January 2010 with 8 Reads

After many years abroad he came back to Spain in the 1980s. Book · January 2010 with 8 Reads. We explore an idea due to Federico Gaeta which leads to an alternative system of equations, vanishing on the totally decomposable forms and on the forms admitting a multiple factor.

Liaison, Schottky Problem and Invariant Theory: Remembering Federico Gaeta. Maria Emilia Alonso, Enrique Arrondo, Raquel Mallavibarrena, Ignacio Sols. Download (pdf, . 3 Mb) Donate Read. Epub FB2 mobi txt RTF. Converted file can differ from the original. If possible, download the file in its original format.

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Semantic Scholar extracted view of "Liaison, Schottky Problem and Invariant Theory : Remembering . Maria Emilia Alonso Garcia, Enrique Arrondo, +1 author Ignacio Sols Lucía.

Semantic Scholar extracted view of "Liaison, Schottky Problem and Invariant Theory : Remembering Federico Gaeta" by Maria Emilia Alonso Garcia et a. Liaison, Schottky Problem and Invariant Theory : Remembering Federico Gaeta. oceedings{Garcia2010LiaisonSP, title {Liaison, Schottky Problem and Invariant Theory : Remembering Federico Gaeta}, author {Maria Emilia Alonso Garcia and Enrique Arrondo and Raquel Mallavibarrena and Ignacio Sols Luc{'i}a}, year {2010} }.

This volume is a homage to the memory of the Spanish mathematician Federico Gaeta (1923-2007). On this last topic a hitherto unpublished article by Federico Gaeta is also included. Welcome to my AH blog.

Coordinators: Alonso Maria Emilia, Arrondo Enrique .

Liaison, Schottky Problem and Invariant Theory, 2010 Remembering Federico Gaeta Progress in Mathematics Series, Vol. 280. Coordinators: Alonso Maria Emilia, Arrondo Enrique, Mallavibarrena Raquel, Sols Ignacio. The volume opens with a personal semblance by Ignacio Sols and a historical presentation by Ciro Ciliberto of Gaeta’s Italian period.

Torrent details for "Liaison, Schottky Problem and Invariant Theory- Remembering . The ?rst part, coordinated by E. Arrondo with the advice of . Use Winrar to Extract.

After many years abroad he came back to Spain in the 1980s. And use a shorter path when extracting, such as C: drive.

Federico Gaeta (1923–2007) was a Spanish algebraic geometer who was a student of Severi. He is considered to be one of the founders of linkage theory, on which he published several key papers. After many years abroad he came back to Spain in the 1980s. He spent his last period as a professor at Universidad Complutense de Madrid. In gratitude to him, some of his personal and mathematically close persons during this last station, all of whom bene?ted in one way or another by his ins- ration, have joined to edit this volume to keep his memory alive. We o?er in it surveys and original articles on the three main subjects of Gaeta’s interest through his mathematical life. The volume opens with a personal semblance by Ignacio Sols and a historical presentation by Ciro Ciliberto of Gaeta’s Italian period. Then it is divided into three parts, each of them devoted to a speci?c subject studied by Gaeta and coordinated by one of the editors. For each part, we had the advice of another colleague of Federico linked to that particular subject, who also contributed with a short survey. The ?rst part, coordinated by E. Arrondo with the advice of R.M.