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PART II: VECTOR AND TENSOR ANALYSIS

PART II: VECTOR AND TENSOR ANALYSIS

pp. 39-40

Authors

, Carnegie Mellon University, Pennsylvania, , McGill University, Montréal, , Massachusetts Institute of Technology
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Summary

We do not fuss over smoothness assumptions:

(‡) Functions and the boundaries of regions are presumed to have continuity and differentiability properties sufficient to make meaningful the underlying analysis.

We work within a Euclidean space ε so that the phrase “region of space” connotes a region contained in ε.

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