Multiple solutions for discrete boundary value problems

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Multiple homoclinic solutions for the discrete p-Laplacian via critical point theory (2013, methodology): “employed by Agarwal, Perera and O’Regan [3] and then successfully applied by several authors: wemention here the works of Cabada, Iannizzotto and Tersian [7], Cai and Yu [9], Candito and Giovannelli [10], Faraci and Iannizzotto [14], Jiang and Zhou [15], Mihăilescu, Rădulescu and Tersian [20] (for t”
Variational Methods on Finite Dimensional Banach Spaces and Discrete Problems (2014, methodology): “By a different proof, it is proved in [12] that K2 is the best constant.”
Infinitely many solutions for a class of discrete non-linear boundary value problems (2009, methodology): “A similar approach, but chiefly based on a three critical points theorem given in [16], has been followed in [5,6], where, setting Fðk, tÞ :1⁄4 R t 0 f ðk, Þd for every k2 [1,N] and t2R, the existence of multiple solutions to ðP l Þ has been established under suitable behaviours of F and for appropr”