An　array　of　equidistant　inclined　cracks　present　in　2-D　piezoelectric　strip　is　numerically　analyzed　using　distributed　dislocation　method　(DDM).　The　piezoelectric　strip　is　a　cutout　of　an　infinite　domain　so　that　the　width-to-crack-length　ratio　is　about　100　times　larger　than　the　aspect　ratio　of　height-to-crack-length　of　the　specimen.　The　inclined　equidistant　cracks　are　modeled　as　a　continuous　distribution　of　dislocations,　and　the　problem　is　thus　reduced　into　simultaneous　Cauchy＇s　type　singular　integral　equations,　which　are　then　solved　by　the　Gauss-Chebychev　quadrature　method.　The　study　is　carried　out　with　respect　to　number　of　cracks,　aspect　ratio,　inclination　angle,　inter-crack　space　distance,　crack-face　electrical　boundary　conditions　and　electrical　loading.　Various　numbers　of　inclined　equidistant　cracks　with　different　inclination　angles　under　semi-permeable　crack-face　boundary　conditions　are　examined.　To　show　the　accuracy　and　efficacy　of　DDM　in　modeling　finite　cracked　piezoelectric　problems,　fracture　parameters　obtained　by　the　DDM　are　validated　against　the　results　of　extended　finite　element　method　under　impermeable　crack-face　boundary　conditions　for　two　particular　cases　i.e.,　inclined　crack　and　two　unequal　collinear　cracks.　The　present　results　show　the　significant　effects　of　aspect　ratio,　distance　between　cracks,　inclination　angle,　crack　face　boundary　conditions,　and　electrical　loading　on　fracture　parameters.　The　DDM　developed　to　analyze　an　array　of　equidistant　inclined　cracks　in　2-D　piezoelectric　strip　can　be　extended　to　inclined　periodic　cracks　in　2-D　piezoelectric　strip　under　various　electrical　boundary　conditions.　(C)　2015　Elsevier　Ltd.　All　rights　reserved.