Speaker
Description
Black holes are considered to be exceptional due to their time evolution and information processing. However, it was recently proposed that these properties are generic for objects, the so-called saturons, that attain the maximal entropy permitted by unitarity. We verify this connection within a renormalizable $SU(N)$ invariant theory. We also review the concept of saturation of the universal micro-state entropy bound. We demonstrate that in the above theory, despite the absence of gravity, the bubbles, representing saturated bound states of $SU(N)$ Goldstones, exhibit properties that are in one-to-one correspondence to those of black holes. Additionally, we discuss the memory burden effect, by which a system is stabilized by the quantum information contained within it. This has important implications for black holes and saturons in general.
