Orari Mathematics UniVR 2026/2027

Le lezioni del corso di laurea in Mathematics dell’Università degli Studi di Verona (UniVR), anno accademico 2026/2027: giorni, orari, aule e docenti. Scegli l’anno per vedere la tua settimana, o cerca un altro corso.

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Gli orari si aggiornano ogni 30 minuti dal servizio di Logistica dell’Università di Verona. Non c’è da registrarsi e non viene chiesto niente: si guarda e si va.

Orario delle lezioni

Orario settimanale delle lezioni di Mathematics — Università degli Studi di Verona (UniVR), anno accademico 2026/2027 (corso di laurea magistrale, 2 anni): orari disponibili per 2 annualità (1° e 2° anno), 20 insegnamenti in calendario, lezioni lunedì, martedì, mercoledì, giovedì e venerdì dalle alle . Qui sotto l’orario tipo di ogni anno; le date esatte, settimana per settimana, stanno nel calendario in cima.

Ultima modifica dell’orario rilevata:

1° Anno

1° Anno di Mathematics — orario settimanale
OraLunedìMartedìMercoledìGiovedìVenerdì
– Mathematical modelling in the sciences (seminar course) Applied Auletta Atrio CV1 · Ca' Vignal 1, Borgo Roma Orlandi Giandomenico – Computer science education General Aula 1.01 · Ca' Vignal 3, Borgo Roma Solitro Ugo – Modern physics General Aula M · Ca' Vignal 2, Borgo Roma Monti Francesca – Partial differential equations Education Aula D · Ca' Vignal 1, Borgo Roma Ferraresso Francesco
– Mathematics teaching and workshop Applied Aula B · Ca' Vignal 1, Borgo Roma Albiero Andrea, Gregorio Enrico – Numerical methods for science and engineering: hyperbolic pdes and parallel computing Applied Aula 1.02 · Ca' Vignal 3, Borgo Roma Gaburro Elena – Mathematics teaching and workshop Applied Aula M · Ca' Vignal 2, Borgo Roma Albiero Andrea, Gregorio Enrico – Homological algebra General Aula G · Ca' Vignal 2, Borgo Roma Mantese Francesca – Foundations of data analysis General Aula T.05 · Ca' Vignal 3, Borgo Roma Albi Giacomo – Foundations of data analysis General Aula C · Ca' Vignal 1, Borgo Roma Albi Giacomo – Modern physics General Aula I · Ca' Vignal 2, Borgo Roma Monti Francesca – Differential geometry Education Aula L · Ca' Vignal 2, Borgo Roma Barbieri Anna, Mandini Alessia
– Mathematical finance Applied Aula 1.01 · Ca' Vignal 3, Borgo Roma Di Persio Luca – Logistic operation and supply chain Applied Aula 1.02 · Ca' Vignal 3, Borgo Roma Gaudenzi Barbara – Differential geometry General Aula L · Ca' Vignal 2, Borgo Roma Barbieri Anna, Mandini Alessia
– Statistical models for data science Applied T.02b · Ca' Vignal 3, Borgo Roma Boscolo Galazzo Ilaria, Di Persio Luca – Mathematical logic Applied Aula F · Ca' Vignal 1, Borgo Roma Schuster Peter Michael – Numerical methods for science and engineering: hyperbolic pdes and parallel computing General Aula Alfa · Ca' Vignal 2, Borgo Roma Gaburro Elena – Numerical methods for science and engineering: hyperbolic pdes and parallel computing laboratory Applied Aula M · Ca' Vignal 2, Borgo Roma Gaburro Elena – Applications of functional analysis Education Aula G · Ca' Vignal 2, Borgo Roma Baldo Sisto, Marigonda Antonio, Orlandi Giandomenico – Functional analysis APPLICATIONS OF FUNCTIONAL ANALYSIS Applied Aula G · Ca' Vignal 2, Borgo Roma Baldo Sisto, Marigonda Antonio, Orlandi Giandomenico – Functional analysis INTRODUCTORY FUNCTIONAL ANALYSIS Applied Aula G · Ca' Vignal 2, Borgo Roma Baldo Sisto, Marigonda Antonio, Orlandi Giandomenico – Introductory functional analysis Education Aula G · Ca' Vignal 2, Borgo Roma Baldo Sisto, Marigonda Antonio, Orlandi Giandomenico
– Homological algebra Applied Aula L · Ca' Vignal 2, Borgo Roma Mantese Francesca, Pavon Sergio – Statistical models for data science Applied T.02b · Ca' Vignal 3, Borgo Roma Boscolo Galazzo Ilaria, Di Persio Luca – Partial differential equations Applied Aula G · Ca' Vignal 2, Borgo Roma Ferraresso Francesco
– Computational Game Theory Applied Aula H · Ca' Vignal 2, Borgo Roma Cicalese Ferdinando – Mathematical finance Applied Aula 1.02 · Ca' Vignal 3, Borgo Roma Di Persio Luca – Functional analysis INTRODUCTORY FUNCTIONAL ANALYSIS Applied Aula F · Ca' Vignal 1, Borgo Roma Baldo Sisto, Marigonda Antonio – Functional analysis APPLICATIONS OF FUNCTIONAL ANALYSIS Applied Aula FBorgo Roma - Ca' Vignal 1 Baldo Sisto, Marigonda Antonio, Orlandi Giandomenico – Applications of functional analysis Education Aula FBorgo Roma - Ca' Vignal 1 Baldo Sisto, Marigonda Antonio, Orlandi Giandomenico – Introductory functional analysis Education Aula F · Ca' Vignal 1, Borgo Roma Baldo Sisto, Marigonda Antonio – Functional analysis INTRODUCTORY FUNCTIONAL ANALYSIS General Aula A · Ca' Vignal 1, Borgo Roma Baldo Sisto, Marigonda Antonio – Functional analysis APPLICATIONS OF FUNCTIONAL ANALYSIS General Aula A Baldo Sisto, Marigonda Antonio, Orlandi Giandomenico – Applications of functional analysis Education Aula A Baldo Sisto, Marigonda Antonio, Orlandi Giandomenico – Introductory functional analysis Education Aula A · Ca' Vignal 1, Borgo Roma Baldo Sisto, Marigonda Antonio – Functional analysis INTRODUCTORY FUNCTIONAL ANALYSIS Applied Aula F · Ca' Vignal 1, Borgo Roma Baldo Sisto, Marigonda Antonio – Introductory functional analysis Education Aula F · Ca' Vignal 1, Borgo Roma Baldo Sisto, Marigonda Antonio
– Logistic operation and supply chain Applied Aula 1.01 · Ca' Vignal 3, Borgo Roma Gaudenzi Barbara
Lunedì8 lezioni
  • 10:30–12:30 Mathematics teaching and workshop Applied Aula B · Ca' Vignal 1, Borgo Roma Albiero Andrea, Gregorio Enrico
  • 10:30–12:30 Numerical methods for science and engineering: hyperbolic pdes and parallel computing Applied Aula 1.02 · Ca' Vignal 3, Borgo Roma Gaburro Elena
  • 12:30–14:30 Logistic operation and supply chain Applied Aula 1.02 · Ca' Vignal 3, Borgo Roma Gaudenzi Barbara
  • 12:30–14:30 Mathematical finance Applied Aula 1.01 · Ca' Vignal 3, Borgo Roma Di Persio Luca
  • 14:30–16:30 Homological algebra Applied Aula L · Ca' Vignal 2, Borgo Roma Mantese Francesca, Pavon Sergio
  • 14:30–16:30 Partial differential equations Applied Aula G · Ca' Vignal 2, Borgo Roma Ferraresso Francesco
  • 14:30–16:30 Statistical models for data science Applied T.02b · Ca' Vignal 3, Borgo Roma Boscolo Galazzo Ilaria, Di Persio Luca
  • 16:30–18:30 Logistic operation and supply chain Applied Aula 1.01 · Ca' Vignal 3, Borgo Roma Gaudenzi Barbara
Martedì10 lezioni
  • 08:30–10:30 Mathematical modelling in the sciences (seminar course) Applied Auletta Atrio CV1 · Ca' Vignal 1, Borgo Roma Orlandi Giandomenico
  • 10:30–13:30 Mathematics teaching and workshop Applied Aula M · Ca' Vignal 2, Borgo Roma Albiero Andrea, Gregorio Enrico
  • 13:30–15:30 Mathematical logic Applied Aula F · Ca' Vignal 1, Borgo Roma Schuster Peter Michael
  • 13:30–15:30 Statistical models for data science Applied T.02b · Ca' Vignal 3, Borgo Roma Boscolo Galazzo Ilaria, Di Persio Luca
  • 15:30–18:30 Applications of functional analysis Education Aula FBorgo Roma - Ca' Vignal 1 Baldo Sisto, Marigonda Antonio, Orlandi Giandomenico
  • 15:30–17:30 Computational Game Theory Applied Aula H · Ca' Vignal 2, Borgo Roma Cicalese Ferdinando
  • 15:30–18:30 Functional analysis APPLICATIONS OF FUNCTIONAL ANALYSIS Applied Aula FBorgo Roma - Ca' Vignal 1 Baldo Sisto, Marigonda Antonio, Orlandi Giandomenico
  • 15:30–18:30 Functional analysis INTRODUCTORY FUNCTIONAL ANALYSIS Applied Aula F · Ca' Vignal 1, Borgo Roma Baldo Sisto, Marigonda Antonio
  • 15:30–18:30 Introductory functional analysis Education Aula F · Ca' Vignal 1, Borgo Roma Baldo Sisto, Marigonda Antonio
  • 15:30–17:30 Mathematical finance Applied Aula 1.02 · Ca' Vignal 3, Borgo Roma Di Persio Luca
Mercoledì8 lezioni
  • 08:30–10:30 Computer science education General Aula 1.01 · Ca' Vignal 3, Borgo Roma Solitro Ugo
  • 10:30–12:30 Homological algebra General Aula G · Ca' Vignal 2, Borgo Roma Mantese Francesca
  • 12:30–14:30 Differential geometry General Aula L · Ca' Vignal 2, Borgo Roma Barbieri Anna, Mandini Alessia
  • 13:30–15:30 Numerical methods for science and engineering: hyperbolic pdes and parallel computing General Aula Alfa · Ca' Vignal 2, Borgo Roma Gaburro Elena
  • 15:30–18:30 Applications of functional analysis Education Aula A Baldo Sisto, Marigonda Antonio, Orlandi Giandomenico
  • 15:30–18:30 Functional analysis APPLICATIONS OF FUNCTIONAL ANALYSIS General Aula A Baldo Sisto, Marigonda Antonio, Orlandi Giandomenico
  • 15:30–18:30 Functional analysis INTRODUCTORY FUNCTIONAL ANALYSIS General Aula A · Ca' Vignal 1, Borgo Roma Baldo Sisto, Marigonda Antonio
  • 15:30–18:30 Introductory functional analysis Education Aula A · Ca' Vignal 1, Borgo Roma Baldo Sisto, Marigonda Antonio
Giovedì5 lezioni
  • 08:30–10:30 Modern physics General Aula M · Ca' Vignal 2, Borgo Roma Monti Francesca
  • 10:30–12:30 Foundations of data analysis General Aula T.05 · Ca' Vignal 3, Borgo Roma Albi Giacomo
  • 13:30–15:30 Numerical methods for science and engineering: hyperbolic pdes and parallel computing laboratory Applied Aula M · Ca' Vignal 2, Borgo Roma Gaburro Elena
  • 15:30–18:30 Functional analysis INTRODUCTORY FUNCTIONAL ANALYSIS Applied Aula F · Ca' Vignal 1, Borgo Roma Baldo Sisto, Marigonda Antonio
  • 15:30–18:30 Introductory functional analysis Education Aula F · Ca' Vignal 1, Borgo Roma Baldo Sisto, Marigonda Antonio
Venerdì8 lezioni
  • 08:30–10:30 Partial differential equations Education Aula D · Ca' Vignal 1, Borgo Roma Ferraresso Francesco
  • 10:30–13:30 Differential geometry Education Aula L · Ca' Vignal 2, Borgo Roma Barbieri Anna, Mandini Alessia
  • 10:30–13:30 Foundations of data analysis General Aula C · Ca' Vignal 1, Borgo Roma Albi Giacomo
  • 10:30–13:30 Modern physics General Aula I · Ca' Vignal 2, Borgo Roma Monti Francesca
  • 13:30–15:30 Applications of functional analysis Education Aula G · Ca' Vignal 2, Borgo Roma Baldo Sisto, Marigonda Antonio, Orlandi Giandomenico
  • 13:30–15:30 Functional analysis APPLICATIONS OF FUNCTIONAL ANALYSIS Applied Aula G · Ca' Vignal 2, Borgo Roma Baldo Sisto, Marigonda Antonio, Orlandi Giandomenico
  • 13:30–15:30 Functional analysis INTRODUCTORY FUNCTIONAL ANALYSIS Applied Aula G · Ca' Vignal 2, Borgo Roma Baldo Sisto, Marigonda Antonio, Orlandi Giandomenico
  • 13:30–15:30 Introductory functional analysis Education Aula G · Ca' Vignal 2, Borgo Roma Baldo Sisto, Marigonda Antonio, Orlandi Giandomenico

2° Anno

2° Anno di Mathematics — orario settimanale
OraLunedìMartedìMercoledìGiovedìVenerdì
– Mathematical modelling in the sciences (seminar course) Applied Auletta Atrio CV1 · Ca' Vignal 1, Borgo Roma Orlandi Giandomenico – Computer science education General Aula 1.01 · Ca' Vignal 3, Borgo Roma Solitro Ugo – Modern physics General Aula M · Ca' Vignal 2, Borgo Roma Monti Francesca – Partial differential equations Education Aula D · Ca' Vignal 1, Borgo Roma Ferraresso Francesco
– Mathematics teaching and workshop Applied Aula B · Ca' Vignal 1, Borgo Roma Albiero Andrea, Gregorio Enrico – Numerical methods for science and engineering: hyperbolic pdes and parallel computing Applied Aula 1.02 · Ca' Vignal 3, Borgo Roma Gaburro Elena – Mathematics teaching and workshop Applied Aula M · Ca' Vignal 2, Borgo Roma Albiero Andrea, Gregorio Enrico – Homological algebra General Aula G · Ca' Vignal 2, Borgo Roma Mantese Francesca – Foundations of data analysis General Aula T.05 · Ca' Vignal 3, Borgo Roma Albi Giacomo – Foundations of data analysis General Aula C · Ca' Vignal 1, Borgo Roma Albi Giacomo – Modern physics General Aula I · Ca' Vignal 2, Borgo Roma Monti Francesca – Differential geometry Education Aula L · Ca' Vignal 2, Borgo Roma Barbieri Anna, Mandini Alessia
– Mathematical finance Applied Aula 1.01 · Ca' Vignal 3, Borgo Roma Di Persio Luca – Logistic operation and supply chain Applied Aula 1.02 · Ca' Vignal 3, Borgo Roma Gaudenzi Barbara – Differential geometry General Aula L · Ca' Vignal 2, Borgo Roma Barbieri Anna, Mandini Alessia
– Statistical models for data science Applied T.02b · Ca' Vignal 3, Borgo Roma Boscolo Galazzo Ilaria, Di Persio Luca – Mathematical logic Applied Aula F · Ca' Vignal 1, Borgo Roma Schuster Peter Michael – Numerical methods for science and engineering: hyperbolic pdes and parallel computing General Aula Alfa · Ca' Vignal 2, Borgo Roma Gaburro Elena – Applications of functional analysis Education Aula G · Ca' Vignal 2, Borgo Roma Baldo Sisto, Marigonda Antonio, Orlandi Giandomenico
– Homological algebra Applied Aula L · Ca' Vignal 2, Borgo Roma Mantese Francesca, Pavon Sergio – Statistical models for data science Applied T.02b · Ca' Vignal 3, Borgo Roma Boscolo Galazzo Ilaria, Di Persio Luca – Partial differential equations Applied Aula G · Ca' Vignal 2, Borgo Roma Ferraresso Francesco
– Computational Game Theory Applied Aula H · Ca' Vignal 2, Borgo Roma Cicalese Ferdinando – Mathematical finance Applied Aula 1.02 · Ca' Vignal 3, Borgo Roma Di Persio Luca – Applications of functional analysis Education Aula FBorgo Roma - Ca' Vignal 1 Baldo Sisto, Marigonda Antonio, Orlandi Giandomenico – Applications of functional analysis Education Aula A Baldo Sisto, Marigonda Antonio, Orlandi Giandomenico
– Logistic operation and supply chain Applied Aula 1.01 · Ca' Vignal 3, Borgo Roma Gaudenzi Barbara
Lunedì8 lezioni
  • 10:30–12:30 Mathematics teaching and workshop Applied Aula B · Ca' Vignal 1, Borgo Roma Albiero Andrea, Gregorio Enrico
  • 10:30–12:30 Numerical methods for science and engineering: hyperbolic pdes and parallel computing Applied Aula 1.02 · Ca' Vignal 3, Borgo Roma Gaburro Elena
  • 12:30–14:30 Logistic operation and supply chain Applied Aula 1.02 · Ca' Vignal 3, Borgo Roma Gaudenzi Barbara
  • 12:30–14:30 Mathematical finance Applied Aula 1.01 · Ca' Vignal 3, Borgo Roma Di Persio Luca
  • 14:30–16:30 Homological algebra Applied Aula L · Ca' Vignal 2, Borgo Roma Mantese Francesca, Pavon Sergio
  • 14:30–16:30 Partial differential equations Applied Aula G · Ca' Vignal 2, Borgo Roma Ferraresso Francesco
  • 14:30–16:30 Statistical models for data science Applied T.02b · Ca' Vignal 3, Borgo Roma Boscolo Galazzo Ilaria, Di Persio Luca
  • 16:30–18:30 Logistic operation and supply chain Applied Aula 1.01 · Ca' Vignal 3, Borgo Roma Gaudenzi Barbara
Martedì7 lezioni
  • 08:30–10:30 Mathematical modelling in the sciences (seminar course) Applied Auletta Atrio CV1 · Ca' Vignal 1, Borgo Roma Orlandi Giandomenico
  • 10:30–13:30 Mathematics teaching and workshop Applied Aula M · Ca' Vignal 2, Borgo Roma Albiero Andrea, Gregorio Enrico
  • 13:30–15:30 Mathematical logic Applied Aula F · Ca' Vignal 1, Borgo Roma Schuster Peter Michael
  • 13:30–15:30 Statistical models for data science Applied T.02b · Ca' Vignal 3, Borgo Roma Boscolo Galazzo Ilaria, Di Persio Luca
  • 15:30–18:30 Applications of functional analysis Education Aula FBorgo Roma - Ca' Vignal 1 Baldo Sisto, Marigonda Antonio, Orlandi Giandomenico
  • 15:30–17:30 Computational Game Theory Applied Aula H · Ca' Vignal 2, Borgo Roma Cicalese Ferdinando
  • 15:30–17:30 Mathematical finance Applied Aula 1.02 · Ca' Vignal 3, Borgo Roma Di Persio Luca
Mercoledì5 lezioni
  • 08:30–10:30 Computer science education General Aula 1.01 · Ca' Vignal 3, Borgo Roma Solitro Ugo
  • 10:30–12:30 Homological algebra General Aula G · Ca' Vignal 2, Borgo Roma Mantese Francesca
  • 12:30–14:30 Differential geometry General Aula L · Ca' Vignal 2, Borgo Roma Barbieri Anna, Mandini Alessia
  • 13:30–15:30 Numerical methods for science and engineering: hyperbolic pdes and parallel computing General Aula Alfa · Ca' Vignal 2, Borgo Roma Gaburro Elena
  • 15:30–18:30 Applications of functional analysis Education Aula A Baldo Sisto, Marigonda Antonio, Orlandi Giandomenico
Giovedì2 lezioni
  • 08:30–10:30 Modern physics General Aula M · Ca' Vignal 2, Borgo Roma Monti Francesca
  • 10:30–12:30 Foundations of data analysis General Aula T.05 · Ca' Vignal 3, Borgo Roma Albi Giacomo
Venerdì5 lezioni
  • 08:30–10:30 Partial differential equations Education Aula D · Ca' Vignal 1, Borgo Roma Ferraresso Francesco
  • 10:30–13:30 Differential geometry Education Aula L · Ca' Vignal 2, Borgo Roma Barbieri Anna, Mandini Alessia
  • 10:30–13:30 Foundations of data analysis General Aula C · Ca' Vignal 1, Borgo Roma Albi Giacomo
  • 10:30–13:30 Modern physics General Aula I · Ca' Vignal 2, Borgo Roma Monti Francesca
  • 13:30–15:30 Applications of functional analysis Education Aula G · Ca' Vignal 2, Borgo Roma Baldo Sisto, Marigonda Antonio, Orlandi Giandomenico

Insegnamenti

1° Anno

  • Applications of functional analysisBaldo Sisto, Marigonda Antonio, Orlandi Giandomenico
  • Computational Game TheoryCicalese Ferdinando
  • Computer science educationSolitro Ugo
  • Differential geometryBarbieri Anna, Mandini Alessia
  • Foundations of data analysisAlbi Giacomo
  • Functional analysis APPLICATIONS OF FUNCTIONAL ANALYSISBaldo Sisto, Marigonda Antonio, Orlandi Giandomenico
  • Functional analysis INTRODUCTORY FUNCTIONAL ANALYSISBaldo Sisto, Marigonda Antonio, Orlandi Giandomenico
  • Homological algebraMantese Francesca, Pavon Sergio
  • Introductory functional analysisBaldo Sisto, Marigonda Antonio, Orlandi Giandomenico
  • Logistic operation and supply chainGaudenzi Barbara
  • Mathematical financeDi Persio Luca
  • Mathematical logicSchuster Peter Michael
  • Mathematical modelling in the applied sciences (seminar course)Orlandi Giandomenico
  • Mathematics teaching and workshopAlbiero Andrea, Gregorio Enrico
  • Modern physicsMonti Francesca
  • Numerical methods for mathematical finance (seminar course)
  • Numerical methods for science and engineering: hyperbolic pdes and parallel computingGaburro Elena
  • Numerical methods for science and engineering: hyperbolic pdes and parallel computing laboratoryGaburro Elena
  • Partial differential equationsFerraresso Francesco
  • Statistical models for data scienceBoscolo Galazzo Ilaria, Di Persio Luca

2° Anno

  • Applications of functional analysisBaldo Sisto, Marigonda Antonio, Orlandi Giandomenico
  • Computational Game TheoryCicalese Ferdinando
  • Computer science educationSolitro Ugo
  • Differential geometryBarbieri Anna, Mandini Alessia
  • Foundations of data analysisAlbi Giacomo
  • Homological algebraMantese Francesca, Pavon Sergio
  • Logistic operation and supply chainGaudenzi Barbara
  • Mathematical financeDi Persio Luca
  • Mathematical logicSchuster Peter Michael
  • Mathematical modelling in the applied sciences (seminar course)Orlandi Giandomenico
  • Mathematics teaching and workshopAlbiero Andrea, Gregorio Enrico
  • Modern physicsMonti Francesca
  • Numerical methods for mathematical finance (seminar course)
  • Numerical methods for science and engineering: hyperbolic pdes and parallel computingGaburro Elena
  • Partial differential equationsFerraresso Francesco
  • Statistical models for data scienceBoscolo Galazzo Ilaria, Di Persio Luca

Dove si svolgono le lezioni

Le lezioni di Mathematics si tengono nelle sedi Borgo Roma - Ca' Vignal 2, Borgo Roma - Ca' Vignal 3 e Borgo Roma - Ca' Vignal 1.

  • Aula G — Borgo Roma - Ca' Vignal 2
  • Aula L — Borgo Roma - Ca' Vignal 2
  • Aula 1.02 — Borgo Roma - Ca' Vignal 3
  • Aula 1.01 — Borgo Roma - Ca' Vignal 3
  • Aula M — Borgo Roma - Ca' Vignal 2
  • Aula F — Borgo Roma - Ca' Vignal 1
  • Aula T.05 — Borgo Roma - Ca' Vignal 3
  • Aula D — Borgo Roma - Ca' Vignal 1
  • Aula C — Borgo Roma - Ca' Vignal 1
  • Aula I — Borgo Roma - Ca' Vignal 2
  • T.02b — Borgo Roma - Ca' Vignal 3
  • Auletta Atrio CV1 — Borgo Roma - Ca' Vignal 1
  • Aula Alfa — Borgo Roma - Ca' Vignal 2
  • Aula B — Borgo Roma - Ca' Vignal 1
  • Aula FBorgo Roma - Ca' Vignal 1
  • Aula H — Borgo Roma - Ca' Vignal 2
  • Aula A
  • Aula A — Borgo Roma - Ca' Vignal 1

Informazioni sull’orario

Corso di laurea
Mathematics — Università degli Studi di Verona (UniVR)
Durata del corso
Corso di laurea magistrale, 2 anni
Area
Informatica
Anno accademico
2026/2027
Annualità con orario
1° Anno, 2° Anno
Giorni con lezioni
Lunedì, Martedì, Mercoledì, Giovedì e Venerdì
Fascia oraria
dalle 08:30 alle 18:30
Periodo
primo semestre, lezioni pubblicate dal

Tutto su Mathematics

Fonte e aggiornamento dei dati

I dati provengono dal servizio di Logistica dell’Università di Verona e vengono riletti ogni settimana. UniDomani è un’associazione studentesca indipendente e questa pagina non costituisce un canale ufficiale dell’Ateneo: prima di un esame o di un cambio d’aula conviene confrontare con la fonte. Scheda del corso sul sito dell’ateneo: corsi.univr.it.

Informazioni sul corso di Mathematics: piano di studi, crediti, docenti e gruppi.

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