The calculus of variations

By B. Brunt. 2003

165 citations recorded by the source corpus.

Subfields: Artificial Intelligence, Mathematical Physics, Statistical and Nonlinear Physics

How researchers see this paper

The researchers whose trusted networks rank it highest, strongest advocate first. Every researcher gets a different order.

In Artificial Intelligence

1. A. P. Dawid
2. Steffen L. Lauritzen
3. N. M. Bujurke
4. Matthew Parry
5. C. Salimath
6. S. Shiralashetti
7. Judea Pearl
8. Peter Adam Thwaites

In Mathematical Physics

1. N. M. Bujurke
2. Matthew Parry
3. C. Salimath
4. A. P. Dawid
5. Steffen L. Lauritzen
6. S. Shiralashetti

In Statistical and Nonlinear Physics

1. Steffen L. Lauritzen
2. Matthew Parry
3. N. M. Bujurke
4. C. Salimath
5. A. P. Dawid
6. S. Shiralashetti
7. Tilmann Gneiting
8. Gokul Hariharan

Citations in the corpus

• Proper local scoring rules (2011, methodology): “The classical calculus of variations—see, for example, van Brunt [(2004), equations (2.”
• Computation of eigenvalues and solutions of regular Sturm-Liouville problems using Haar wavelets (2008, methodology): “This is equivalent to finding extremals of J ∗ = J − (∫ 1 0 y2 dx − 1), being the Lagrange’s multiplier [3].”