… In Section 4, we prove that there exist some equivalent characterizations of graded right
modules of n-FCP-gr-projective dimension at most k on right n-grcoherent rings. We obtain …

… left modules. Then, we introduce the concept of n-weak projective right modules by using
n-super finitely copresented right modules… We also define the finitely presented dimension of R (…

… (3) Applying the functor Com𝐶(−,𝐹) to the exact sequence for any finitely copresented
right 𝐶-… cocoherent and 𝐹 is finitely copresented, there is an exact sequence of right 𝐶-modules …

… R(M, C) = 0 for every n-copresented right R-module C of injective dimension ≤ d; a ring
R is … M is finitely cogenerated if and only if it is 0-copresented, a module M is finitely copresented …

… locally finite-dimensional unital modules over Λ, starting at non-injective finitely copresented
… and finitely co-presented string modules over locally finite-dimensional string algebras. We …

… finite-dimensional modules over a finite-dimensional algebra … of indecomposable injective
A-modules. This can be regarded … We recall that an injective copresentation of a module M is a …

… Since every finitedimensional tilting module is obviously minimal, we will focus on the large
… module with respect to an injective copresentation ω. Then HomR(S, C) is a cosilting S-…

… of R-modules over a ring R … copresented objects and pure quotient Goldie dimension in
exactly definable categories and prove that every subobject of a pure quotient finite dimensional …

… FC-projective dimensions of modules and … module Q is 0-copresented (1-copresented) if
and only if it is finitely cogenerated (finitely copresented), and every (n+1)-copresented module …

… dimensional module over an Artin algebra is silting if and only if it is support τ-tilting and that
every tilting module … notion of silting modules, ie finendo quasi-tilting modules, is introduced …