… to solve the pseudomonotone VIP (2) on Hadamard manifolds. Here, the vector field A is a
… algorithm converges to a solution of pseudomonotone VIP (2) on Hadamard manifolds. We …

… and generalized subdiferential on Hadamard manifolds are presented, providing … Hadamard
manifolds for quasiconvex functions. Then, assuming that the objective function is bounded …

… The main result of this section is Theorem 4.7, which shows the convergence of the algorithm
for … We first recall the notion of Fejér convergence and the following related result (see [12]). …

… our theorems obtained in the present paper. … a Hadamard manifold. Throughout the remainder
of this paper, we will always assume that M is an m-dimensional Hadamard manifold. Let …

… , maximal element theorem on Hadamard manifolds is … theorem on Hadamard manifolds.
Further, we prove that most of problems in maximal element theorem on Hadamard manifolds (…

… [9] observed that although Hadamard spaces extend Hilbert spaces and Hadamard manifolds,
the prior notion of monotonicity barely has a relationship with the Hadamard manifolds. …

… assume that {t nCO)} converges to a unit vector v at p. Then {r n} converges to rv, the geodesic
ray … In this section, we shall give a splitting theorem of a Hadamard manifold under the …

… of bounded curvature can not be used to study Finsler … For our purpose the following
coarse comparison theorem is … the Finsler manifold is uniform the angle measure is bounded …

… Many Hadamard space theorems surveyed in the present … weak convergence in Hadamard
spaces [104, Definition 2.7]. … matrices (which form a Hadamard manifold as we noted above). …

… concerned, the Hopf–Rinow theorem is not valid any more … an infinite dimensional Hadamard
manifold and we will de- … (my) is Cauchy, and hence converges to a point me X, which is …