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Atiyah–Singer index theorem and List of partial differential equation topics

Shortcuts: Differences, Similarities, Jaccard Similarity Coefficient, References.

Difference between Atiyah–Singer index theorem and List of partial differential equation topics

Atiyah–Singer index theorem vs. List of partial differential equation topics

In differential geometry, the Atiyah–Singer index theorem, proved by, states that for an elliptic differential operator on a compact manifold, the analytical index (related to the dimension of the space of solutions) is equal to the topological index (defined in terms of some topological data). This is a list of partial differential equation topics.

Similarities between Atiyah–Singer index theorem and List of partial differential equation topics

Atiyah–Singer index theorem and List of partial differential equation topics have 2 things in common (in Unionpedia): Heat equation, Laplace operator.

Heat equation

The heat equation is a parabolic partial differential equation that describes the distribution of heat (or variation in temperature) in a given region over time.

Atiyah–Singer index theorem and Heat equation · Heat equation and List of partial differential equation topics · See more »

Laplace operator

In mathematics, the Laplace operator or Laplacian is a differential operator given by the divergence of the gradient of a function on Euclidean space.

Atiyah–Singer index theorem and Laplace operator · Laplace operator and List of partial differential equation topics · See more »

The list above answers the following questions

Atiyah–Singer index theorem and List of partial differential equation topics Comparison

Atiyah–Singer index theorem has 64 relations, while List of partial differential equation topics has 50. As they have in common 2, the Jaccard index is 1.75% = 2 / (64 + 50).

References

This article shows the relationship between Atiyah–Singer index theorem and List of partial differential equation topics. To access each article from which the information was extracted, please visit:

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