@article{724242,
      author = {Khan, Akhtar A., and Tammer, Christiane, and Zălinescu,  Constantin,},
      url = {http://library.usi.edu/record/724242},
      title = {Set-valued optimization an introduction with applications  / [electronic resource] :},
      abstract = {Set-valued optimization is a vibrant and expanding branch  of mathematics that deals with optimization problems where  the objective map and/or the constraints maps are  set-valued maps acting between certain spaces. Since  set-valued maps subsumes single valued maps, set-valued  optimization provides an important extension and  unification of the scalar as well as the vector  optimization problems. Therefore this relatively new  discipline has justifiably attracted a great deal of  attention in recent years. This book presents, in a unified  framework, basic properties on ordering relations, solution  concepts for set-valued optimization problems, a detailed  description of convex set-valued maps, most recent  developments in separation theorems, scalarization  techniques, variational principles, tangent cones of first  and higher order, sub-differential of set-valued maps,  generalized derivatives of set-valued maps, sensitivity  analysis, optimality conditions, duality, and applications  in economics among other things.},
      doi = {https://doi.org/10.1007/978-3-642-54265-7},
      recid = {724242},
      pages = {1 online resource (xxii, 765 pages) :},
}