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Functional derivative
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==References== *{{cite book | last1=Courant | first1=Richard | author-link1=Richard Courant | last2=Hilbert | first2=David | author-link2=David Hilbert | title = Methods of Mathematical Physics | volume = I | edition = First English | publisher = [[Interscience Publishers]], Inc | year = 1953 | location = New York, New York | chapter = Chapter IV. The Calculus of Variations | pages = 164–274 | isbn = 978-0471504474| mr = 0065391 | zbl = 0001.00501}}. *{{Citation | last1 = Frigyik | first1 = Béla A. | last2 = Srivastava | first2 = Santosh | last3 = Gupta | first3 = Maya R. | title = Introduction to Functional Derivatives | place = Seattle, WA | publisher = Department of Electrical Engineering at the University of Washington | series = UWEE Tech Report | volume = UWEETR-2008-0001 | date = January 2008 | pages = 7 | url = https://www.ee.washington.edu/techsite/papers/documents/UWEETR-2008-0001.pdf | access-date = 2013-10-23 | archive-url = https://web.archive.org/web/20170217025324/https://www2.ee.washington.edu/techsite/papers/documents/UWEETR-2008-0001.pdf | archive-date = 2017-02-17 | url-status = dead }}. *{{Citation | last1 = Gelfand | first1 = I. M. | author-link = Israel Gelfand | last2 = Fomin | first2 = S. V. | author2-link = Sergei Fomin | title = Calculus of variations | place = Mineola, N.Y. | publisher = [[Dover Publications]] | series = translated and edited by Richard A. Silverman | orig-year = 1963 | year = 2000 | edition = Revised English | url = http://store.doverpublications.com/0486414485.html | isbn = 978-0486414485 | mr = 0160139 | zbl = 0127.05402 }}. *{{Citation | last1 = Giaquinta | first1 = Mariano | author-link = Mariano Giaquinta | last2 = Hildebrandt | first2 = Stefan | title = Calculus of Variations 1. The Lagrangian Formalism | place = Berlin | publisher = [[Springer-Verlag]] | series = Grundlehren der Mathematischen Wissenschaften | volume = 310 | year = 1996 | edition = 1st | isbn = 3-540-50625-X | mr = 1368401 | zbl = 0853.49001 }}. *{{Citation | last1 = Greiner | first1 = Walter | author-link1 = Walter Greiner | last2 = Reinhardt | first2 = Joachim | title = Field quantization | place = Berlin–Heidelberg–New York | publisher = Springer-Verlag | series = With a foreword by D. A. Bromley | year = 1996 | chapter = Section 2.3 – Functional derivatives | pages = [https://archive.org/details/fieldquantizatio0000grei/page/36 36–38] | chapter-url = https://archive.org/details/fieldquantizatio0000grei/page/36 | isbn = 3-540-59179-6 | mr = 1383589 | zbl = 0844.00006 }}. *{{cite book |first1=R. G.|last1=Parr|first2=W.|last2=Yang| title = Density-Functional Theory of Atoms and Molecules | chapter = Appendix A, Functionals | pages = 246–254 | publisher = Oxford University Press | year = 1989 |location=New York| url = https://books.google.com/books?id=mGOpScSIwU4C&q=Density-Functional+Theory+of+Atoms+and+Molecules | isbn = 978-0195042795}}
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