We describe a dimension reduction method for convolution modular lattices. Its effectiveness and implications for parallel and distributed computing are analyzed.
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Nanchang Univ, Sch Math & Comp Sci, Nanchang 330031, Peoples R China
Nanchang Univ, Sch Software, Nanchang 330047, Peoples R ChinaNanchang Univ, Sch Math & Comp Sci, Nanchang 330031, Peoples R China
Xu, Jianfeng
Wu, Chenglei
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Nanchang Univ, Sch Software, Nanchang 330047, Peoples R ChinaNanchang Univ, Sch Math & Comp Sci, Nanchang 330031, Peoples R China
Wu, Chenglei
Xu, Jilin
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Nanchang Univ, Sch Math & Comp Sci, Nanchang 330031, Peoples R ChinaNanchang Univ, Sch Math & Comp Sci, Nanchang 330031, Peoples R China
Xu, Jilin
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Liu, Lan
Zhang, Yuanjian
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China UnionPay Co Ltd, Shanghai 201201, Peoples R ChinaNanchang Univ, Sch Math & Comp Sci, Nanchang 330031, Peoples R China
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Univ Nacl Autonoma Mexico, Inst Matemat, Ciudad Univ, Mexico City 04510, DF, MexicoUniv Nacl Autonoma Mexico, Inst Matemat, Ciudad Univ, Mexico City 04510, DF, Mexico
Rios Montes, Jose
Zaldivar Corichi, Angel
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Univ Nacl Autonoma Mexico, Inst Matemat, Ciudad Univ, Mexico City 04510, DF, MexicoUniv Nacl Autonoma Mexico, Inst Matemat, Ciudad Univ, Mexico City 04510, DF, Mexico