2023
DOI: 10.1007/978-3-031-26193-0_36
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Securely Similarity Determination of Convex Geometry Graphics Under the Malicious Model

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Cited by 3 publications
(2 citation statements)
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“…Problem description: Assume that Alice owns the graphic G and the cloud platform stores the graphic H, and they judge whether the graphics of both parties are similar and match on the premise that the graphics information of each party is confidential. According to the transformation rule [27], convert the graphics into vectors, judge whether the vectors held by both sides are proportional (as shown in Figure 1), then judge whether the two graphics are similar. When the elements in the two groups of vectors are proportional, the two groups of vectors can be expressed linearly, which is shown in the geometric graphic that the two vectors must be collinear, that is, calculate the angle between the two vectors cos θ = X,Y…”
Section: Problem Description and Transformation Rulementioning
confidence: 99%
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“…Problem description: Assume that Alice owns the graphic G and the cloud platform stores the graphic H, and they judge whether the graphics of both parties are similar and match on the premise that the graphics information of each party is confidential. According to the transformation rule [27], convert the graphics into vectors, judge whether the vectors held by both sides are proportional (as shown in Figure 1), then judge whether the two graphics are similar. When the elements in the two groups of vectors are proportional, the two groups of vectors can be expressed linearly, which is shown in the geometric graphic that the two vectors must be collinear, that is, calculate the angle between the two vectors cos θ = X,Y…”
Section: Problem Description and Transformation Rulementioning
confidence: 99%
“…(θ is the angle between vector X and vector Y), when cos θ = ±1, θ is 0 or π, that is, the two vectors are collinear, then the two vectors are proportional, and the graphic is similar; otherwise, G and H are not similar, and the cloud platform continues to retrieve other graphics. Transformation rule: Both parties establish a coordinate system on their private graphics according to the rectangular coordinate system establishment rule [27]. According to the method shown in Figure 1, Alice can obtain vectors A 1 = (a 1 , a 2 , .…”
Section: X| |Y|mentioning
confidence: 99%