In this work, we show that a giant spin current can be injected into a nodal topological supercon-ductor, using a normal paramagnetic lead, through a large number of zero energy Majorana fermions at the superconductor edge. The giant spin current is caused by the selective equal spin Andreev reflections (SESAR) induced by Majorana fermions. In each SESAR event, a pair of electrons with certain spin polarization are injected into the nodal topological superconductor, even though the pairing in the bulk of the nodal superconductor is spin-singlet s-wave. We further explain the origin of the spin current by showing that the pairing correlation at the edge of a nodal topological superconductor is predominantly equal spin-triplet at zero energy. The experimental consequences of SESAR in nodal topological superconductors are discussed. Introduction-The search for Majorana fermions in condensed matter systems has been an important topic in recent years [1-5]. This search is strongly motivated by the fact that Majorana fermions are non-Abelian particles and have potential applications in quantum computation [6-8]. Recently, it was further pointed out that Majorana fermions, due to their self-Hermitian properties , could induce spin currents in paramagnetic leads [9-11] and correlated spin currents in spatially separated leads [12, 13]. These properties make it possible for Ma-jorana fermions to have potential applications in super-conducting spintronics [14, 15]. In particular, it was pointed out that a single Majo-rana end state of a topological superconducting wire can induce the so-called selective equal spin Andreev reflection (SESAR) at the normal lead/topological supercon-ductor (N/TS) interface [9]. In SESAR processes, only electrons with certain spin polarization n in the normal lead can couple to the Majorana fermion and undergo Andreev reflections. Importantly, the reflected holes are due to missing electrons with the same spin polarization n below the Fermi energy. As a result, two electrons with equal spin tunnel into the superconducting wire and form a spin-triplet Cooper pair in each Andreev reflection event. On the other hand, electrons with opposite spin polarization −n in the normal lead are decoupled from the Majorana fermion and get reflected as electrons with unchanged spin. Therefore, a spin current with spin polarization in the n direction can be injected into the superconductor using a paramagnetic lead. At the same time, a spin current is generated in the lead. In this work, instead of studying isolated Majorana modes, we study the spin transport properties of the 2D nodal topological superconductor with a large number of spatially overlapping zero energy Majorana modes at the sample edge [16-19]. The zero energy edge modes are associated with Majorana flat band (MFB), which connects the nodal points of the superconductor in the projected band structure. These flat bands are analogous to the surface Fermi arcs connecting the Weyl points in Weyl semimetals [20, 21]. Specifically, we consider a 2D ...