A book on Banach space valued random variable. I have recently become interested in probability theory that take place on a Banach space setting. What are some good books for a beginner like me?
The topic that I am especially interested in is Banach space valued $L^p(\Omega;X)$, i.e. the space of all measurable functions $f:\Omega\to X$, where $\Omega$ is a probability space and $X$ a Banach space, such that $\int||f(\omega)||_X^p\ \text{d}\omega < \infty$.

In case you are interested in the stochastic equations, stochastic processes and random variables in the Hilbert and Banach spaces,I'll add a one more book:
Stochastic equations in infinite dimensions - Da Prato, Zabczyk, 1992 [DPZ]
It helped me a lot when I was learning for the first time about Banach space-valued random variables. 
