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Jin Zhang ZhouPhiladelphia, PA

Jin Zhou Phones & Addresses

Philadelphia, PA   

Bensalem, PA   

Work

Company: Kodeco Jun 2009 Position: Jakarta as regional geologist (expa)

Education

School / High School: China Geosciences University 1995 Specialities: English

Mentions for Jin Zhang Zhou

Jin Zhou resumes & CV records

Resumes

Jin Zhou Photo 36

Principal Software Engineer

Location:
Mantua, NJ
Industry:
Telecommunications
Work:
Commscope
Principal Software Engineer
Arris
Staff Qa Engineer
Comcast Aug 2010 - Nov 2016
Principal Engineer
Versatile Concept Ii Sep 2009 - Aug 2010
Senior Engineer
Motorola Aug 1998 - Jun 2009
Senior Staff Software Engineer
Interdigital Communications Jan 1996 - Jan 1997
Software Engineer
Nokia Bell Labs 1995 - 1995
Summer Intern
Education:
Penn State University 2009 - 2010
Pennsylvania State University
Shanghai Wusi Middle School
Shanghai Jiao Tong University
New Jersey Institute of Technology
Masters, Electrical Engineering
Shanghai University
Skills:
Docsis, Set Top Box, Integration, Testing, Digital Tv, Firmware, Quality Assurance, Snmp, Mpeg, C, Linux, Wireless, Ethernet, Software Development, Mpeg2, Java, Vxworks, Iptv, Embedded Systems, Software Design, Requirements Analysis, Eclipse, Vod, Software Engineering, Tcp/Ip, Wireless Technologies, Clearcase, Hardware Qa
Languages:
English
Mandarin
Certifications:
2015 Mentoring Partnership Program
Jin Zhou Photo 37

Jin Zhou

Jin Zhou Photo 38

Jin Zhou

Jin Zhou Photo 39

Jin Zhou

Jin Zhou Photo 40

Jin Zhou

Work:
KODECO Jun 2009 to 2000
Jakarta as regional geologist (Expa)
development geologist Jun 1998 to 2009 COPC Oilfields 2007 to 2008
Education:
China Geosciences University 1995 to 1998
English
Jianghan Petroleum Institute 1991 to 1995

Publications & IP owners

Us Patents

Method And Apparatus For Discrete Mesh Filleting And Rounding Through Ball Pivoting

US Patent:
7623127, Nov 24, 2009
Filed:
Aug 22, 2006
Appl. No.:
11/466211
Inventors:
Hui Xie - Plainsboro NJ, US
Jin Zhou - Forest Hills NY, US
Gregory G. Slabaugh - Princeton NJ, US
Gozde Unal - West Windsor NJ, US
Tong Fang - Morganville NJ, US
Assignee:
Siemens Medical Solutions USA, Inc. - Malvern PA
International Classification:
G06T 15/00
G06T 17/00
G09G 5/00
US Classification:
345419, 345420, 345428, 345581
Abstract:
A method and apparatus for rounding a sharp edge of a model of an object is disclosed whereby a ball is propagated in a desired direction along the edge to be smoothed. The position of the ball at each point in its propagation is noted and, as a result, a virtual tunnel through which the ball passed may be constructed. Points on the sides of the surface of the object in proximity to the sharp edge are then projected onto the virtual tunnel by connecting with a line each point in proximity to the sharp edge to the center of the tunnel. New projected points are created at each position on the surface of the tunnel where the lines intersect that surface. The original points along the sharp edge are then hidden or deleted and the points along the virtual tunnel are connected via well-known surface reconstruction methods. In this way, a sharp edge of a triangle mesh model are advantageously smoothed.

Method And Apparatus For Non-Shrinking Mesh Smoothing Using Local Fitting

US Patent:
2007012, May 31, 2007
Filed:
Aug 22, 2006
Appl. No.:
11/466194
Inventors:
Hui Xie - Plainsboro NJ, US
Jin Zhou - Port Jefferson Station NY, US
Tong Fang - Morganville NJ, US
Assignee:
SIEMENS CORPORATE RESEARCH INC - PRINCETON NJ
International Classification:
G06T 17/20
US Classification:
345423000
Abstract:
A method and apparatus for the smoothing of a mesh surface is disclosed whereby neighboring vertices of a target vertex are identified, for example, by identifying the neighboring vertices within a desired distance from the target vertex. A normal of the target vertex is determined as a function of, for example, the features of a set of neighbor triangles corresponding to the set of neighboring vertices. A local coordinate system is then established. Unknowns in a quadratic surface function are then solved as a function of the position of the neighboring vertices with respect to the local coordinate system and new x and y coordinates in the local coordinate system are determined for the target vertex. These new x and y coordinates are entered into the quadratic surface function to obtain a new smoothed z coordinate for the target vertex

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