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D3-brane Vacua in Stabilized Compactifications
High Energy Physics - Theory · Submitted 8 Mar 2007
abstract compiled · 2026-09-23 · no language-model review
The authors' main claim In addition, we show that anti-D3-branes and D3-branes are localized to the same regions by the nonperturbative potential, avoiding a potential obstacle to brane inflation.
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The abstract, sentence by sentence
D3-branes feel no force in no-scale flux compactifications of type IIB string theory, but the nonperturbative effects required to stabilize the Kahler moduli break the no-scale structure and generate a potential for D3-brane motion, confining the branes to certain loci. D3-branes away from these loci break supersymmetry spontaneously, by an F-term. We present the general conditions for supersymmetric D3-brane vacua in models with a single Kahler modulus, then explicitly calculate these vacua for D3-branes moving on the tip of the warped deformed conifold. We find both continuous moduli spaces and isolated vacua. In addition, we show that anti-D3-branes and D3-branes are localized to the same regions by the nonperturbative potential, avoiding a potential obstacle to brane inflation. We apply these results to determine whether angular motion of a brane in a throat could play an important role in inflation, and find that any inflation along the angular directions is short-lived because the field space is very small.
background contribution method result interpretation main claim
| # | sentence | role | the authors' own work | states the main conclusion | strength |
|---|---|---|---|---|---|
| s0 | D3-branes feel no force in no-scale flux compactifications of type IIB string theory, but the nonperturbative effects required to stabilize the Kahler moduli break the no-scale structure and generate a potential for D3-brane motion, confining the branes to certain loci. | background 0.99 | 0.10 | 0.16 | asserted 1.00 |
| s1 | D3-branes away from these loci break supersymmetry spontaneously, by an F-term. | background 0.77 | 0.24 | 0.09 | asserted 1.00 |
| s2 | We present the general conditions for supersymmetric D3-brane vacua in models with a single Kahler modulus, then explicitly calculate these vacua for D3-branes moving on the tip of the warped deformed conifold. | contribution 0.98 | 0.96 | 0.14 | asserted 0.99 |
| s3 | We find both continuous moduli spaces and isolated vacua. | result 1.00 | 0.96 | 0.18 | asserted 1.00 |
| s4 | In addition, we show that anti-D3-branes and D3-branes are localized to the same regions by the nonperturbative potential, avoiding a potential obstacle to brane inflation. | result 0.95 | 0.94 | 0.18 | asserted 1.00 |
| s5 | We apply these results to determine whether angular motion of a brane in a throat could play an important role in inflation, and find that any inflation along the angular directions is short-lived because the field space is very small. | result 0.95 | 0.96 | 0.18 | asserted 0.99 |
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The paper
Original abstract
D3-branes feel no force in no-scale flux compactifications of type IIB string theory, but the nonperturbative effects required to stabilize the Kahler moduli break the no-scale structure and generate a potential for D3-brane motion, confining the branes to certain loci. D3-branes away from these loci break supersymmetry spontaneously, by an F-term. We present the general conditions for supersymmetric D3-brane vacua in models with a single Kahler modulus, then explicitly calculate these vacua for D3-branes moving on the tip of the warped deformed conifold. We find both continuous moduli spaces and isolated vacua. In addition, we show that anti-D3-branes and D3-branes are localized to the same regions by the nonperturbative potential, avoiding a potential obstacle to brane inflation. We apply these results to determine whether angular motion of a brane in a throat could play an important role in inflation, and find that any inflation along the angular directions is short-lived because the field space is very small.
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References
How the literature uses it
33 arXiv papers cite this in 68 sentences
Papers citing it · 52 sentences without a confident label
Builds on it 1 paper
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We also extend the argument from [ref] , proven there in the supersymmetric case, that $3$-branes will have the same vacua as D3-branes at the bottom of a KS throat, removing a potential obstacle to brane inflation (for some work in the context of these nonperturbative potentials see [ref] ).
Nonsupersymmetric brane vacua in stabilized compactifications · Introduction · 0.99
Compares with it 1 paper
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In contrast to the single stack case where the D3-brane is stabilized at the end of the throat [ref] , one can now dynamically stabilize the D3 position moduli in the intermediate region of the deformed conifold.
Inflation on an Open Racetrack · Non-Perturbative Potential in Warped Throats · 0.93
Cites it as support 5 papers
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Also, one can verify [ref] that at the tip $k$ is stationary in all directions: $∂_z^A k=0$.
Inflation at the Tip · F-term potential for a D3-brane at the tip · 0.98
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The D3-brane potential from moduli stabilization is minimized when the D3-brane is at the tip of the throat, in all the configurations studied in this paper (see also [ref] ).
Towards an Explicit Model of D-brane Inflation · Bound on the field range · 0.98
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Thus, the F-flat configuration for the D3-brane position moduli has the D3-branes stabilized away from the vanishing loci $𝒜_D_I=0$ [ref] .
Small Cosmological Constants in String Theory · Pfaffian numbers · 0.97
Cites it as background 6 papers
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We have in mind a warped deformed conifold (eventually cut and glued to a compact Calabi-Yau manifold as in GKP [ref] ), but we will always consider regions far away from the tip where the metric is well approximated by the singular conifold[Very close to the tip, where the deformation cannot be neglected, one has $k(w,w)=r^3+const.$ [ref] .
Chasing Brane Inflation in String-Theory · The $η$-Problem from Volume Stabilization · 0.81
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We will consider a GKP-type [ref] background metric of the form of a warped product of a 4-d FRW spacetime and a 6-d space which locally is a cone over a compact 5-d space[We will not specify the form of $X_5$ in this paper, but the reader should have in mind a space like $Y^p,q$ or $L^a,b,c$.] $X_5$, [equation] For simplicity we will only consider motion of the D-brane in the radial direction of the throat (for studies which take into account the angular directions see [ref] ), and will consider only radial profiles for the warp factor $e^4A(r)$ and the dilaton $Φ(r)$.
Brane Inflation is Attractive · D-brane Inflation · 0.87
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We allow the brane to have spiral motion (i.e. movement in the internal angular directions of the compactification [ref] ) in the throat of the warped space.
Spinflation · Introduction · 0.86
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