Article ID: CBB750019912

What Synergy between Mathematics and Physics is Feasible or Imaginable at Different Level of Education? (2018)

unapi

Roland, Michel (Author)


Transversal: International Journal for the Historiography of Science
Issue: 5
Pages: 100-132


Publication Date: 2018
Edition Details: First of a Series: Methods and Cognitive Modelling in the History and Philosophy of Science & Education
Language: English

For interdisciplinarity between physics and mathematics to take its proper place in secondary schools, its value must be demonstrated and used during the future teacher’s university education. We have observed from examples and surveys, however, that an ever-widening gulf is emerging between degree courses in mathematics and physics. This article therefore develops comparative approaches to some common concepts to demonstrate their complementarities from the angle of the relation between mechanics and analysis. The example of the differential, which is described as an obstacle to the “mathematization” of physics (Karam et al. 2015), is used to transform it into a tool to aid conceptualization, offering a dual approach to the concepts and their applications. This should enable students to have a better understanding that is related to their specific curriculum.

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Article Raffaele Pisano; Philippe Vincent (2018) Introduction: Methods and Cognitive Modelling in the History and Philosophy of Science–&–Education. Transversal: International Journal for the Historiography of Science (pp. 3-7). unapi

Citation URI
http://data.isiscb.org/isis/citation/CBB750019912/

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Authors & Contributors
Motz, Lloyd
Weaver, Jefferson Hane
Hedrich, Reiner
Aubin, David
Dahan Dalmedico, Amy
Chen, Minghui
Journals
Science and Education
Historia Mathematica
Philosophia Naturalis
Ziran Kexueshi Yanjiu (Studies in the History of Natural Sciences)
Ethnohistory: Journal of the American Society for Ethnohistory
Journal of the History of the Behavioral Sciences
Publishers
Plenum Press
Kluwer Academic
University of Washington
Springer Nature
Concepts
Mathematics
Fundamental concepts
Differential equations
Physics
Mathematization
Physics education
People
Poincaré, Jules Henri
Liapunov, Aleksandr Mikhailovich
Hilbert, David
Kant, Immanuel
Cusanus, Nicolaus
Grosseteste, Robert
Time Periods
19th century
20th century
20th century, late
20th century, early
18th century
Medieval
Places
France
Tuscany (Italy)
Sweden
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