31.3: A quantitative measurement of binocular fusion limit under opposite color

Qi Xiong; Hui Liu; Zaiqing Chen

doi:10.1002/sdtp.14432

31.3: A quantitative measurement of binocular fusion limit under opposite color

SID Symposium Digest of Technical Papers ◽

10.1002/sdtp.14432 ◽

2021 ◽

Vol 52 (S1) ◽

pp. 191-193

Author(s):

Qi Xiong ◽

Hui Liu ◽

Zaiqing Chen

Keyword(s):

Quantitative Measurement ◽

Binocular Fusion ◽

Opposite Color

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A Quantitative Measurement of Binocular Fusion Limit in Stereoscopic Display

Advances in 3D Image and Graphics Representation, Analysis, Computing and Information Technology - Smart Innovation, Systems and Technologies ◽

10.1007/978-981-15-3867-4_55 ◽

2020 ◽

pp. 467-475

Author(s):

Qi Xiong ◽

Kai Chen ◽

Hui Liu ◽

Junshen Shi ◽

Zaiqing Chen

Keyword(s):

Quantitative Measurement ◽

Stereoscopic Display ◽

Binocular Fusion

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A quantitative image analysis method for the determination of cocontinuity in polymer blends

Proceedings, annual meeting, Electron Microscopy Society of America ◽

10.1017/s0424820100150307 ◽

1993 ◽

Vol 51 ◽

pp. 894-895

Author(s):

William A. Heeschen

Keyword(s):

Image Analysis ◽

Polymer Blends ◽

Quantitative Measurement ◽

Morphological Evolution ◽

Phase Ratio ◽

Irregular Shapes ◽

Quantitative Image ◽

Discrete Domains ◽

A Domains

Two new morphological measurements based on digital image analysis, CoContinuity and CoContinuity Balance, have been developed and implemented for quantitative measurement of morphology in polymer blends. The morphology of polymer blends varies with phase ratio, composition and processing. A typical morphological evolution for increasing phase ratio of polymer A to polymer B starts with discrete domains of A in a matrix of B (A/B < 1), moves through a cocontinuous distribution of A and B (A/B ≈ 1) and finishes with discrete domains of B in a matrix of A (A/B > 1). For low phase ratios, A is often seen as solid convex particles embedded in the continuous B phase. As the ratio increases, A domains begin to evolve into irregular shapes, though still recognizable as separate domains. Further increase in the phase ratio leads to A domains which extend into and surround the B phase while the B phase simultaneously extends into and surrounds the A phase.

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