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Novikov's conjecture for higher signatures in case $\pi(M) = \mathbb{Z}^k$

I'm interested whether there is a simple proof for Novikov's conjecture for higher signatures in case of fundamental group $\pi(M) = \mathbb{Z}^k$. I guess that something can be found in Kasparov's work "On the homotopy invariance of the rational Pontryagin numbers", but it seems to be almost impossible to find it anywhere.