New and improved oscillation criteria for second-order noncanonical neutral differential equations with distributed deviating arguments

\begin{abstract} This paper addresses the oscillatory behavior of second-order noncanonical neutral differential equation with distributed deviating arguments of the form \[ \left[r(t)\left(\left(x(t)+p(t)x(\tau(t))\right)^{\prime}\right)^{\alpha}\right]^{\prime} + \int_{b_{1}}^{b_{2}}q(t,v)x^{\beta}(\sigma(t,v))dv=0 \] with \[ \int_{t_{0}}^{\infty} \frac{1}{r^{1/\alpha}(t)} dt