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Some Exact Results on Tachyon Condensation in String Field Theory
High Energy Physics - Theory · Submitted 19 Sep 2000
abstract compiled · 2026-09-23 · no language-model review
The authors' main claim We use them to show that the tension of the D25-brane is cancelled by tachyon condensation and compute exactly the profiles and tensions of lower dimensional D-branes.
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The abstract, sentence by sentence
The study of open string tachyon condensation in string field theory can be drastically simplified by making an appropriate choice of coordinates on the space of string fields. We show that a very natural coordinate system is suggested by the connection between the worldsheet renormalization group and spacetime physics. In this system only one field, the tachyon, condenses while all other fields have vanishing expectation values. These coordinates are also well-suited to the study of D-branes as solitons. We use them to show that the tension of the D25-brane is cancelled by tachyon condensation and compute exactly the profiles and tensions of lower dimensional D-branes.
background contribution method result interpretation main claim
| # | sentence | role | the authors' own work | states the main conclusion | strength |
|---|---|---|---|---|---|
| s0 | The study of open string tachyon condensation in string field theory can be drastically simplified by making an appropriate choice of coordinates on the space of string fields. | method 0.45 | 0.23 | 0.13 | asserted 0.57 |
| s1 | We show that a very natural coordinate system is suggested by the connection between the worldsheet renormalization group and spacetime physics. | contribution 0.50 | 0.79 | 0.08 | asserted 0.74 |
| s2 | In this system only one field, the tachyon, condenses while all other fields have vanishing expectation values. | result 0.93 | 0.78 | 0.25 | asserted 1.00 |
| s3 | These coordinates are also well-suited to the study of D-branes as solitons. | interpretation 0.55 | 0.40 | 0.06 | asserted 0.96 |
| s4 | We use them to show that the tension of the D25-brane is cancelled by tachyon condensation and compute exactly the profiles and tensions of lower dimensional D-branes. | result 0.92 | 0.96 | 0.74 | asserted 1.00 |
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Original abstract
The study of open string tachyon condensation in string field theory can be drastically simplified by making an appropriate choice of coordinates on the space of string fields. We show that a very natural coordinate system is suggested by the connection between the worldsheet renormalization group and spacetime physics. In this system only one field, the tachyon, condenses while all other fields have vanishing expectation values. These coordinates are also well-suited to the study of D-branes as solitons. We use them to show that the tension of the D25-brane is cancelled by tachyon condensation and compute exactly the profiles and tensions of lower dimensional D-branes.
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References
How the literature uses it
27 arXiv papers cite this in 37 sentences
Papers citing it · 24 sentences without a confident label
Uses its data or values 1 paper
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We will present some details in Appendix [ref], and the result for bosonic string theory is [ref] : V(T) = (T+1) e^-T .
Dark Solitons, D-branes and Noncommutative Tachyon Field Theory · Noncommutative Tachyon Field Theory · 0.90
Compares with it 1 paper
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It will also be interesting to compare our potential with those derived from BSFT [ref] or S-matrix method [ref] .
Tachyon potential in KBc subalgebra · Discussion · 0.94
Cites it as background 10 papers
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This operator generates an exact RG flow studied by Witten in [ref] , see also [ref] , and is based on the operator (defined in the cylinder $C_T$ of width $T$ in the arctan frame) ϕ_u(s) = u(X^2(s)+2lnu +2 A) , where $A$ is a constant first introduced in [ref] .
The energy of the analytic lump solution in SFT · Review of the results from I · 0.82
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This operator generates an exact RG flow studied by Witten in [ref] , see also [ref] , and is based on the operator (defined in the cylinder $C_T$ of width $T$ in the arctan frame) ϕ_u(s) = u(X^2(s)+2lnu +2 A) , where $A$ is a constant first introduced in [ref] .
Lump solutions in SFT. Complements · Review of the previous results · 0.92
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This deformation was considered by many authors in the context of Boundary String Field Theory, [ref] , and, more recently, by Ellwood, [ref] in a pioneering proposal for Lump Solutions.
Relevant Deformations in Open String Field Theory: a Simple Solution for Lumps · An explicit example: lumps in non-compact dimensions · 0.91
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