Explosive Collisions at RHIC?

Motivated by experimental results from RHIC, we suggest how a condensate for the Polyakov loop might produce explosive behavior at the QCD phase transition. This is due to a rapid rollover of the condensate field below the transition temperature

Effective potential for SU(2) Polyakov loops and Wilson loop eigenvalues

We simulate SU(2) gauge theory at temperatures ranging from slightly below $T_c$ to roughly $2T_c$ for two different values of the gauge coupling. Using a histogram method, we extract the effective potential for the Polyakov loop and for the phases of the eigenvalues of the thermal Wilson loop, in both the fundamental and adjoint representations. We show that the classical potential of the fundamental loop can be parametrized within a simple model which includes a Vandermonde potential and terms linear and quadratic in the Polyakov loop. We discuss how parametrizations for the other cases can be obtained from this model.Comment: 16 pages, 39 figure

Is the ridge formed by aligned jet propagation and medium flow?

Motivated by the recent observation that the ridge decreases with trigger particle angle ($\phi_s$) relative to the event plane, it is theorized that the ridge is formed by interplay between jet propagation and medium flow. Such interplay may produce asymmetry in the ridge azimuthal correlation at a fixed $\phi_s$. We present an analysis of this asymmetry from STAR data. We found an asymmetric ridge with maximum asymmetry at $\phi_s\approx45^{\circ}$ concurrent with a symmetric jet at all $\phi_s$.Comment: 2 pages, 2 figures, Quark Matter 200

Note on counterterms in asymptotically flat spacetimes

We consider in more detail the covariant counterterm proposed by Mann and Marolf in asymptotically flat spacetimes. With an eye to specific practical computations using this counterterm, we present explicit expressions in general $d$ dimensions that can be used in the so-called `cylindrical cut-off' to compute the action and the associated conserved quantities for an asymptotically flat spacetime. As applications, we show how to compute the action and the conserved quantities for the NUT-charged spacetime and for the Kerr black hole in four dimensions.Comment: 13 pages, v. 2 added reference

On Borrowed Time -- Preventing Static Power Side-Channel Analysis

In recent years, static power side-channel analysis attacks have emerged as a serious threat to cryptographic implementations, overcoming state-of-the-art countermeasures against side-channel attacks. The continued down-scaling of semiconductor process technology, which results in an increase of the relative weight of static power in the total power budget of circuits, will only improve the viability of static power side-channel analysis attacks. Yet, despite the threat posed, limited work has been invested into mitigating this class of attack. In this work we address this gap. We observe that static power side-channel analysis relies on stopping the target circuit's clock over a prolonged period, during which the circuit holds secret information in its registers. We propose Borrowed Time, a countermeasure that hinders an attacker's ability to leverage such clock control. Borrowed Time detects a stopped clock and triggers a reset that wipes any registers containing sensitive intermediates, whose leakages would otherwise be exploitable. We demonstrate the effectiveness of our countermeasure by performing practical Correlation Power Analysis attacks under optimal conditions against an AES implementation on an FPGA target with and without our countermeasure in place. In the unprotected case, we can recover the entire secret key using traces from 1,500 encryptions. Under the same conditions, the protected implementation successfully prevents key recovery even with traces from 1,000,000 encryptions