Physics Channel

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Martian Streaks Are Dry

Dark lines appearing on Martian slopes have triggered theories of flowing water or brine on the planet’s surface. But a new study suggests that these features are, instead, dry. To explore these streaks, the team assembled a global database of sightings and correlated their map with other known quantities, like temperature, wind speed, and rock slides. By connecting the data across thousands of streaks, they could build statistics about what variables correlated with the streaks’ appearance.

What they found was that streaks didn’t appear in places connected to liquid water or even frost. Instead, the streaks appeared in spots with high wind speeds and heavy dust accumulation. The team included that, rather than being moist areas, the streaks are dry and form when dust slides down the slope, perhaps triggered by high winds or passing dust devils.

Although showing that the streaks aren’t associated with water may seem disappointing, it may mean that NASA will be able to explore them sooner. Right now, NASA avoids sending rovers anywhere near water, out of concern that Earth microbes still on the rover could contaminate the Martian environment. (Image credit: NASA; research credit: V. Bickel and A. Valantinas; via Gizmodo)

#fluidDynamics #geophysics #Mars #physics #planetaryScience #science

https://www.europesays.com/uk/234877/ World-first method simulates error-corrected quantum computations #Physics #Quantum #QuantumComputation #Science #UK #UnitedKingdom
The #TopQuark decays too fast to hadronize. Its lifetime (~5×10⁻²⁵ s) is shorter than #QCD timescales (~10⁻²⁴ s). So we see a "bare" quark decay: t → W + b, before confinement. A rare clean look into quark physics. 🧪⚛️ #Science #ParticlePhysics #Physics Image: commons.m.wikimedia.org/wiki/File:To...

New #openaccess publication #SciPost #Physics

Random circuits in the black hole interior

Javier M. Magan, Martin Sasieta, Brian Swingle
SciPost Phys. 19, 007 (2025)
https://scipost.org/SciPostPhys.19.1.007

#CAB #BalseiroInstitute #BrandeisUniversity

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Figuring out how heavier atoms form. As Douglas Adams said, "The secret is to bang the rocks together, guys."

"Atomic nuclei accelerate to half the speed of light, smash into a target and shatter into smithereens. The collisions create some of the same rare, unstable isotopes that arise inside stars and which, through a sequence of further reactions, end up as heavy elements.

FRIB scientists have been re-creating the recipe."

https://www.quantamagazine.org/physicists-start-to-pin-down-how-stars-forge-heavy-atoms-20250702/

#Atoms #Stars #Processes #Nuclear #Physics

Physicists Start To Pin Down How Stars Forge Heavy Atoms | Quanta Magazine

The precursors of heavy elements might arise in the plasma underbellies of swollen stars or in smoldering stellar corpses. They definitely exist in East Lansing, Michigan.

Quanta Magazine
https://www.europesays.com/uk/234525/ A.P. govt. and partners issue Amaravati Quantum Declaration #Physics #Science #UK #UnitedKingdom
Discovery in quantum materials could make electronics 1,000 times faster

Researchers at Northeastern University have discovered how to change the electronic state of matter on demand, a breakthrough that could make electronics 1,000 times faster and more efficient.

Phys.org
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This shape is the 3d associahedron.

To get it, take a hexagon and triangulate it by drawing red lines between its corners - lines that don't cross each other. There are 14 ways to do this, and these are the vertices of the associahedron. You get an edge of the associahedron from two triangulations that have two red lines in common. You get a face from all the triangulations that have one red line in common.

If you replace the hexagon by a polygon with more sides, you get a higher-dimensional associahedron. The associahedra have many magical properties, and here's one of the most astounding.

Take a formal power series like this:

𝐶(𝑥) = 𝑥 + 𝑐₁𝑥² + 𝑐₂𝑥³ + ⋯

If you take its inverse under composition, meaning the power series 𝐷 with

𝐶(𝐷(𝑥)) = 𝑥

you get another formal power series of the same type:

𝐷(𝑥) = 𝑥 + 𝑑₁𝑥² +𝑑₂𝑥³ + ⋯

How are the numbers 𝑑ₙ related to the numbers 𝑐ₙ? Do some calculations:

𝑑₁ = −𝑐₁
𝑑₂ = −𝑐₂ + 2𝑐₁²
𝑑₃ = −𝑐₃ + 5𝑐₂𝑐₁ − 5𝑐₁³
𝑑₄ =−𝑐₄ + 6𝑐₃𝑐₁ + 3𝑐₂² − 21𝑐₂𝑐₁² + 14𝑐₁⁴

What are these coefficients? They're controlled by the associahedra! I'll show how it works for 𝑑₄.

Call the n-dimensional associahedron 𝑐ₙ₋₁, so that 𝑐₁ is a point, 𝑐₂ is an interval, 𝑐₃ is a pentagon, and so on. From the picture notice that the 3d associahedron 𝑐₄ has

• 1 face shaped like 𝑐₄ (the whole thing)

• 6 faces shaped like 𝑐₃ × 𝑐₁ (pentagons) and 3 faces shaped like 𝑐₂ × 𝑐₂ (squares)

• 21 faces shaped like 𝑐₂ × 𝑐₁× 𝑐₁ (the edges)

• 14 faces shaped like 𝑐₁ × 𝑐₁ × 𝑐₁ × 𝑐₁ (the vertices)

All this information is packed into here:

𝑑₄ = −𝑐₄ + 6𝑐₃𝑐₁ + 3𝑐₂² − 21𝑐₂𝑐₁² + 14𝑐₁⁴

Look at it!

We get the other 𝑑ₙ from the associahedra of other dimensions, in the same way!

(1/2)

@johncarlosbaez Can the associahedron actually be constructed in 3D space such that all edges are equal lengths and the squares and pentagons are regular? I suspect the top and bottom vertices (where 3 pentagons meet) don't work with regular pentagons, but I'm having a but of trouble proving it...
Near-miss Johnson solid - Wikipedia

@TomF @johncarlosbaez An easy way to tell: If the three pentagons meeting at the top vertex were regular, they would form a piece of a dodecahedron, which could be completed by adding more regular pentagons. So at the gap where you would like to attach a square, the angle would be 108 degrees instead.
@narain @johncarlosbaez Very clever argument!

This kind of consideration is at the heart of the proof that there are only five regular polyhedra (Platonic solids is the usual term, isn't it).
This proof was found as early as Antiquity, if I recall correctly.

@TomF @narain @johncarlosbaez

@vnikolov @narain @johncarlosbaez Six. There's six. Everybody knows this.
@TomF @johncarlosbaez It is not possible. This polyhedron is one of a "near-miss Johnson solid". Read more at https://en.wikipedia.org/wiki/Associahedron (search for "near-miss")
Associahedron - Wikipedia

@johncarlosbaez

Formulae as polygons is fascinating, and I suppose a sort of return to the geometrical origin of maths?

I came across a very simple correspondence while thinking about a game with a number of six-sided dies being rolled, where the results aligned to the vertices of a n-sided polygon (n being the number of dice).

I have long forgotten how it worked exactly, but it was so fun finding it.