Examples of non-commutative crepant resolutions of Cohen Macaulay normal domains

Let $A$ be a Cohen-Macaulay normal domain. A non commutative crepant resolution (NCCR) of $A$ is an $A$-algebra $\mathrm{\Gamma }$ of the form $\Gamma = End_A(M)$,where$M$isareflexive$A$-module,$\Gamma$ is maximal Cohen-Macaulay as an $A$-module and $gldim(\mathrm{\Gamma }{)}_P=\dim A_P$ for all primes $P$ of $A$. We give bountiful examples of equi-characteristic Cohen-Macaulay normal local domains and mixed characteristic Cohen-Macaulay normal local domains having NCCR. We also give plentiful examples of affine Cohen-Macaulay normal domains having NCCR.