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JOURNALS // Mathematical Education // Archive

Math. Ed., 2025 Issue 2(114), Pages 56–59 (Mi mo909)

Students and teachers of mathematical specialties

Basic information about tensors

S. V. Shvedenko

National Engineering Physics Institute "MEPhI", Moscow

Abstract: In this note, the concept of a tensor of arbitrary rank is introduced in algebraic language. It is shown how various objects of algebra and analysis can be expressed through tensors.

UDC: 512.647



© Steklov Math. Inst. of RAS, 2025