Geodesic
Introduction to sublinear analysis~--~2: symmetric case
Contemporary Mathematics. Fundamental Directions, Proceedings of the Crimean autumn mathematical school-symposium, Tome 57 (2015), pp. 108-161

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The advanced theory of the first and higher symmetric Fréchet differentials and $K$-subdifferentials is constructed including the mean value theorem and the Taylor formula. We give simple sufficient conditions for symmetric $K$-subdifferentiability and consider some applications to Fourier series and variational functionals. 
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     author = {I. V. Orlov and I. V. Baran},
     title = {Introduction to sublinear analysis~--~2: symmetric case},
     journal = {Contemporary Mathematics. Fundamental Directions},
     pages = {108--161},
     publisher = {mathdoc},
     volume = {57},
     year = {2015},
     language = {ru},
     url = {http://geodesic.mathdoc.fr/item/CMFD_2015_57_a4/}
}
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I. V. Orlov; I. V. Baran. Introduction to sublinear analysis~--~2: symmetric case. Contemporary Mathematics. Fundamental Directions, Proceedings of the Crimean autumn mathematical school-symposium, Tome 57 (2015), pp. 108-161. http://geodesic.mathdoc.fr/item/CMFD_2015_57_a4/