Tootfinder

Devonte Wyatt, Packers agree to 3-year contract extension: Reports https://www.nytimes.com/athletic/7371158/2026/07/20/devonte-wyatt-packers-contract-extension/

Approaching background sounds extend the duration of foreground auditory stimuli https://www.nature.com/articles/s41598-026-58785-4 "blindfolded participants passively listened to (background) approaching, receding, or scrambled (control) motion sounds, which were rendered using…

Raiders Receive Strong Message Regarding Brock Bowers’ Future https://heavy.com/sports/nfl/las-vegas-raiders/brock-bowers-future-contract-extension/

If a George Pickens extension falls through, Cowboys already have their answer https://www.sportingnews.com/ca/nfl/dallas-cowboys/news/cowboys-george-pickens-contract-ryan-flournoy/c49603238dc1243a32f23b07

Extreme temperature warnings in place as ‘heat dome’ bakes US https://www.theguardian.com/us-news/2026/jul/15/extreme-heat-warnings-us
Heat wave smashes records across central US

Electrolyte flows under magnetic fields: Manning-like counterion condensation in one dimension
Yoav Tsori, Hannes Uecker
https://arxiv.org/abs/2605.18076 https://arxiv.org/pdf/2605.18076 https://arxiv.org/html/2605.18076
arXiv:2605.18076v1 Announce Type: new
Abstract: We present a theoretical framework for unidirectional electromagnetohydrodynamic flow of dilute electrolytes under perpendicular magnetic fields. Starting from the Navier--Stokes equation coupled with the Poisson--Nernst--Planck formulation, we show that the problem admits a sequential decoupling: the Stokes equation is solved first to obtain the velocity profile, which defines a hydrodynamic potential entering the Nernst--Planck description of ions. This Lorentz-force-induced potential competes with electrostatic attraction and significantly alters ionic distributions. We analyze this mechanism in two canonical geometries. In planar Couette shear, it produces a Manning--Oosawa-like condensation transition in one dimension, a phenomenon absent in classical electrostatics. We derive an eigenvalue equation predicting a sharp threshold between counterion enrichment and depletion at the charged wall. In cylindrical Taylor--Couette flow, the same effect shifts the classical Manning criterion by a magnetic parameter, enabling tunable control of condensation. These findings extend Manning--Oosawa phenomenology to driven, non-equilibrium systems and provide a basis for magnetic manipulation of screening in electrolytes, with implications for microfluidics, electrochemical systems, and nonlinear boundary-value theory.
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The costs of the war to the United States, estimated at $132 billion overall, are still being tallied as a 60-day period for further negotiations begins. Here is what we know.
About 3,500 Iranians have been killed in the war, according to an Iranian government agency. Israel says 26 Israelis have been killed. Thousands of people in both countries have been injured.
The U.S. military says 13 of its members have been killed.
Israel renewed attacks on Lebanon on March 18 as pa…

The Costs of the Iran War: Thousands of Lives and Billions of Dollars
The human toll and economic costs mounted rapidly after the United States and Israel attacked Iran on Feb. 28.

Projecting massive contract extensions for Bijan Robinson, Jahmyr Gibbs after De'Von Achane's deal

https://www.cbssports.com/nfl/news/projecting-massive-co…

Self-focusing of helicity drives finite-time singularities in inviscid flows
Mokhtar Adda-Bedia, Sergio Rica
https://arxiv.org/abs/2605.17569 https://arxiv.org/pdf/2605.17569 https://arxiv.org/html/2605.17569
arXiv:2605.17569v1 Announce Type: new
Abstract: This paper deals with the longstanding quest of the possible existence of finite-time singularities in the equations governing the dynamics of inviscid fluids, namely, Euler equations. Here, two contributions are brought for the case of perfect fluids with finite initial energy. First, a self-similar velocity field inspired by Leray Ansatz is proposed which allows for a separation of variables that transforms the original partial differential Euler equations to a nonlinear system of ordinary differential equations. This system can be solved semi-analytically and allows a continuum set of solutions parametrised by a self-similar exponent, $\nu$. Second, we use the conservation laws of Euler equations to select the possible finite-time singular solutions and the related self-similar exponents. We find that the helicity is the driving mechanism of the blow-up through a self-focusing mechanism. The flow near the singularity separates into two phases. A first phase is within a tubular region that shrinks as a power-law $(t_c-t)^\nu$, with $t_c$ the blow-up time, where the helicity is focused. This region is separated by a sharp interface from an outer region where the vorticity, and thus helicity, is identically zero. We found that the finite-time singularity may be either point-like or line-like depending on the dynamics of the tubular region along its axis of symmetry. Incidentally for a point-like singularity we recover the Leray scaling $\nu=1/2$ paving the way to a generalisation of this approach for the Navier-Stokes equations. Finally, we conjecture that if the helicity vanishes initially, no finite-time singularity would be possible, since in this case the singularity occurs at infinite time from the initial condition.
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Should Falcons, Lions balk at handing Bijan Robinson, Jahmyr Gibbs record-setting deals? https://www.nytimes.com/athletic/7351469/2026/06/18/bijan-robinson-jahmyr-gibbs-contract-extension-lions-falcons/