Abstract
The initial slope of the decreasing Néel temperature TN(x), [d(TN(x)⁄TN(0))⁄dx]x=0, in randomly diluted quasi-one-dimensional magnets (TMMC: Cu and (CH3)3NHCoCl3·2H2O: Mn or Cu) has been investigated down to the infinitesimal impurity concentration x; x=0.00041 in the case of TMMC: Cu. The development of spin correlation length ξ1d(T) along the magnetic chain has been evaluated from the observed TN(x) under zero or finite magnetic fields up to 30 kOe. It has been revealed that even a small amount of impurities which distribute each other with much longer separations than ξ1d(T) give a substantial reduction of the development of ξ1d(T). The rounding of the magnetic heat capacity peak around TN(x) is discussed in terms of a new idea of “border concentration” which is characterized by the relation between the length of ξ1d(T) and the inter-impurity distance.