Peano-Hilbert曲线的Delphi程序设计

介绍了Peano Hilbert曲线的构造规则 ,并且用Delphi语言实现了Peano Hilber曲线的生成。

基于Peano-hilbert扫描的层次DCT零树编码方法研究

使用层次DCT变换与零树编码相结合的方法,在扫描编码过程中按Peano-h ilbert扫描顺序进行编码,不仅克服了传统分块DCT编码存在的“块效应”现象,而且与一般的零树编码方法相比,能在保证相同图像压缩质量的同时,缩短处理时间,从而提高编、解码效率。

分形在实变函数中的应用

用分形理论研究了实变函数中的Cantor三分集、Hilbert-Peano曲线,并利用Matlab编写了相应的程序来实现.

The Looped Light of the Triple-Slit Real Experiment as a Confirmation for the Extra Dimensions of Quantum Spacetime and the Reality of Dark Energy

Looped light in a recent sophisticated real three-slit experiment is interpreted as a strong justification of the old theoretical Peano-Hilbert spacetime model of Ord and El Naschie. This in turn entails the existence of extra fractal dimensions and consequently of real dark energy density in full agreement with previous analysis as well as accurate measurements and observations of COBE, WMAP, and the type 1a supernova.

非正则型Hilbert边值问题

本文考虑了解析函数非正则型的Hilbert边值问题.利用对称扩张法将问题化为等价的正则型Riemann边值问题,获得了问题的通解及可解性条件,同时给出了问题可解的一个必要条件.

半平面内非正则型Hilbert边值问题

首先给出了半平面内非正则型Hilbert边值问题可解的一个必要条件,然后利用对称扩张法将问题转化为等价的正则型Riemann边值问题,获得了问题的通解及可解性条件.

The Quantum Triple-Slit Experiment and Dark Energy

The experimental discovery of looped light in a three-slit experiment is interpreted as a strong justification of the Peano-Hilbert spacetime model. This in turn entails the existence of a dark energy density in full agreement with previous analysis as well as accurate measurements and observations.

用莫顿序对BH算法的改进

详细分析Barnes-Hut算法的基本原理,介绍BH空间的分割和BH树的创建,并用伪码方式描述了BH算法,同时介绍了Z序的生成方法.利用莫顿映射得到粒子的键值对粒子进行排序,由于N-Body仿真粒子的位移很小,有序的粒子经过一步仿真后基本保持有序.因为对有序粒子的排序和用有序粒子来建BH树的时间复杂度都为O(n),文章提出了对BH算法进行改进的一种方法,使得其时间复杂度从O(nlogn)降为O(n)。