Generating rotons in superfluids

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Rotons are a type of phonon found in superfluid helium-4 (HE-4), but the process of their generation remains underexplored in existing literature. A relevant article discussing rotons in Bose-Einstein condensates may provide insights into their behavior. Chapter 2.7 of James Annett's book "Superconductivity, Superfluids, and Condensates" is recommended for a comprehensive understanding of the topic. Concerns were raised about the legality of a linked PDF of the book, leading to a change in the link to the publisher's website. Understanding the generation of rotons in superfluids is crucial for advancing knowledge in this area of physics.
elad28
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In superfluid HE-4 there is a kind of phonon called a roton. In most websites they specify some of the information on rotons although, they don't attend to the question of how are these rotons are generated?
Can you refer me to an article on this or do you have an answer on this (how they are generated in superfluid)?
 
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This is covered very nicely in chapter 2.7 of James Annett's book "Superconductivity, Superfluids, and Condensates". Honestly, I recommend you buy the book and read the whole thing. Like all books in the Oxford Masters Series, it is little more than a slip of a book, but presents an immense amount of information in a simple and easily digestible format.

PS to Mods: The link to the pdf of the book is hosted by a university. I would like to assume this means they have permission to provide the book for free, but remove the link if you think it violates PF rules/ethics.
 
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SpinFlop said:
PS to Mods: The link to the pdf of the book is hosted by a university. I would like to assume this means they have permission to provide the book for free, but remove the link if you think it violates PF rules/ethics.
I do not think that this pdf of the book is legal (it is a scan from a library copy). I have changed the link to point to the publisher's website.
 
I am currently reading Kittel's Introduction to Solid State Physics and am confused by the terminology regarding phonons. On page 99 (8th ed.), regarding Eq. 27, Kittel writes: "The energy of an elastic mode of angular frequency ## \omega ## is ## \epsilon = (n + 1/2)\hbar\omega ## when the mode is excited to quantum number ## n ##; that is, when the mode is occupied by ## n ## phonons. This definition implies that: The mode (the harmonic oscillator) is the entity that possesses the wave...

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