Discipline | Mathematics |
---|---|
Language | English |
Edited by | Marco Manetti |
Publication details | |
Former name(s) |
|
History | 1913–present |
Publisher | |
Frequency | Biannual |
Yes | |
Standard abbreviations | |
ISO 4 | Rend. Mat. Appl. |
Indexing | |
ISSN | 1120-7183 (print) 2532-3350 (web) |
OCLC no. | 499332312 |
Links | |
The Rendiconti di Matematica e delle sue Applicazioni (Reports on Mathematics and its applications) is an open access peer-reviewed mathematics journal, jointly published by the "Guido Castelnuovo" Department of Mathematics of the Sapienza University of Rome and by the Istituto Nazionale di Alta Matematica Francesco Severi, [2] established in 1913. [3] The Journal started his publications a year after, in 1914, and his first director was Vito Volterra. [4]
It publishes research articles in pure and applied mathematics, without imposing restrictions on the length of the work: for this reason, the submission of surveys, articles of foundational nature and doctoral dissertations is also encouraged. [5] As in every peer reviewed journal, every article is refereed, and the journal adheres to the EMS Code of Practice. [6]
The journal is abstracted and indexed by Mathematical Reviews , Zentralblatt MATH and Scopus .
The journal was founded in 1913 as the press organ of the "Seminario Matematico della Facoltà di Scienze della Reale Uninversità di Roma": [3] its first director (Editor in chief) was Vito Volterra, [4] who held this position from its foundation to the year 1921. The direction passed to Guido Castelnuovo who held it from 1921 to 1922: [7] with the beginning of and during the publishing of the whole second and third series of the journal, from 1922 to 1935 Federigo Enriques was the director. [8] During fourth series of the journal, at the starting of which it underwent its first name change, the direction passed to Gaetano Scorza, who held it until his death in 1939. [9]
The founding of the Istituto Nazionale di Alta Matematica in 1939, under the decisive influence of Francesco Severi, [10] had important consequences on the "Rendiconti del Seminario Matematico". On 23 November 1939, during its first meeting, the Scientific Council [11] of the then newborn institute, [12] considering the need of a means to publish the results of the research done by the members and the students working at the institute, [13] decided to merge the needed means and the already existing journal in one single entity, giving birth to the "Rendiconti di Matematica e delle sue Applicazioni". [13] Entrusted with this double function the fifth series of the journal, from the first volume published in 1940 [14] to the first issue of the fourth volume published in 1943, [15] included a section listing the programs of the INdAM courses of the current academic year [16] as well as section listing the research problems proposed by the lecturers currently working at the institute. [17]
Years | Journal series | Journal name | Editor in chief | Years in charge | References |
---|---|---|---|---|---|
1913–1922 | Serie I | Seminario Matematico della Regia Università di Roma: Rendiconti delle sedute [1] | Vito Volterra | 1913–1921 | ( Ceccherini 1970 , pp. I, IX) |
Guido Castelnuovo | 1921–1922 | ||||
1922–1931 | Serie II | Federigo Enriques | 1922–1935 | ( Ceccherini 1970 , pp. IX, 9, 17) | |
1931–1935 | Serie III | ||||
1936–1939 | Serie IV | Rendiconti del Seminario Matematico della Regia Università di Roma [18] | Gaetano Scorza | 1936–1939 | ( Ceccherini 1970 , pp. I, IX) |
1940–1967 | Serie V | Rendiconti di Matematica e delle sue Applicazioni | Francesco Severi, Enrico Bompiani and Fabio Conforto [19] | 1940–1954 | ( Ceccherini 1970 , pp. I, IX) |
Francesco Severi and Enrico Bompiani | 1954–1959 | ( Ceccherini 1970 , pp. I, IX) | |||
Francesco Severi and Beniamino Segre | 1960–1961 | ( Ceccherini 1970 , pp. I, IX) | |||
Beniamino Segre | 1961–1972 | ( Ceccherini 1970 , pp. I, IX), (Journal "Historical Notes"2016) | |||
1968–1980 | Serie VI | Rendiconti di Matematica | |||
Gaetano Fichera and Aldo Ghizzetti | 1973–1976 | (Journal "Historical Notes"2016) | |||
Aldo Ghizzetti | 1976–1983 | (Journal "Historical Notes"2016) | |||
1981–present | Serie VII | Rendiconti di Matematica e delle sue Applicazioni | |||
Paolo Emilio Ricci | 1984–1985 | (Journal "Historical Notes"2016) | |||
Pietro Benvenuti and Paolo Emilio Ricci | 1986–1995 | (Journal "Historical Notes"2016) | |||
Pietro Benvenuti | 1996–2003 | (Journal "Historical Notes"2016) | |||
Alessandro Silva | 2004–2015 | (Journal "Historical Notes"2016) | |||
Marco Manetti | 2016–present | (Journal "Historical Notes"2016) | |||
Francesco Severi was an Italian mathematician. He was the chair of the committee on Fields Medal on 1936, at the first delivery.
In mathematics, precisely in the theory of functions of several complex variables, a pluriharmonic function is a real valued function which is locally the real part of a holomorphic function of several complex variables. Sometimes such a function is referred to as n-harmonic function, where n ≥ 2 is the dimension of the complex domain where the function is defined. However, in modern expositions of the theory of functions of several complex variables it is preferred to give an equivalent formulation of the concept, by defining pluriharmonic function a complex valued function whose restriction to every complex line is a harmonic function with respect to the real and imaginary part of the complex line parameter.
Luigi Fantappiè was an Italian mathematician, known for work in mathematical analysis and for creating the theory of analytic functionals: he was a student and follower of Vito Volterra. Later in life, he proposed scientific theories of sweeping scope.
In the theory of functions of several complex variables, Hartogs's extension theorem is a statement about the singularities of holomorphic functions of several variables. Informally, it states that the support of the singularities of such functions cannot be compact, therefore the singular set of a function of several complex variables must 'go off to infinity' in some direction. More precisely, it shows that an isolated singularity is always a removable singularity for any analytic function of n > 1 complex variables. A first version of this theorem was proved by Friedrich Hartogs, and as such it is known also as Hartogs's lemma and Hartogs's principle: in earlier Soviet literature, it is also called the Osgood–Brown theorem, acknowledging later work by Arthur Barton Brown and William Fogg Osgood. This property of holomorphic functions of several variables is also called Hartogs's phenomenon: however, the locution "Hartogs's phenomenon" is also used to identify the property of solutions of systems of partial differential or convolution equations satisfying Hartogs-type theorems.
Gaetano Fichera was an Italian mathematician, working in mathematical analysis, linear elasticity, partial differential equations and several complex variables. He was born in Acireale, and died in Rome.
Guido Zappa was an Italian mathematician and a noted group theorist: his other main research interests were geometry and also the history of mathematics. Zappa was particularly known for some examples of algebraic curves that strongly influenced the ideas of Francesco Severi.
The Rendiconti del Seminario Matematico Università e Politecnico di Torino is a quarterly peer-reviewed mathematical journal published by the University of Turin and the Polytechnic University of Turin. It is the official journal of the Seminario Matematico dell'Università e Politecnico di Torino. It publishes research papers, invited lectures, and conference proceedings. Noticeable among invited lectures are the Lezioni Lagrangiane, a series of lectures which explore recent scientific progress and future developments in different fields of mathematics and are targeted to a wide public. The journal was established as the Conferenze di Fisica e di Matematica in 1929, obtaining its current name in 1947. The editor in chief is Emilio Musso.
Enzo Martinelli was an Italian mathematician, working in the theory of functions of several complex variables: he is best known for his work on the theory of integral representations for holomorphic functions of several variables, notably for discovering the Bochner–Martinelli formula in 1938, and for his work in the theory of multi-dimensional residues.
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The Istituto Nazionale di Alta Matematica Francesco Severi, abbreviated as INdAM, is a government created non-profit research institution whose main purpose is to promote research in the field of mathematics and its applications and the diffusion of higher mathematical education in Italy.
Federico Cafiero was an Italian mathematician known for his contributions in real analysis, measure and integration theory, and in the theory of ordinary differential equations. In particular, generalizing the Vitali convergence theorem, the Fichera convergence theorem and previous results of Vladimir Mikhailovich Dubrovskii, he proved a necessary and sufficient condition for the passage to the limit under the sign of integral: this result is, in some sense, definitive. In the field of ordinary differential equations, he studied existence and uniqueness problems under very general hypotheses for the left member of the given first-order equation, developing an important approximation method and proving a fundamental uniqueness theorem.
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Carlo Miranda was an Italian mathematician, working on mathematical analysis, theory of elliptic partial differential equations and complex analysis: he is known for giving the first proof of the Poincaré–Miranda theorem, for Miranda's theorem in complex analysis, and for writing an influential monograph in the theory of elliptic partial differential equations.
Gianfranco Cimmino was an Italian mathematician, working mathematical analysis, numerical analysis, and theory of elliptic partial differential equations: he is known for being the first mathematician generalizing in a weak sense the notion of boundary value in a boundary value problem, and for doing an influential work in numerical analysis.
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