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Circulation Research. 1970;27:1069-1080

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(Circulation Research. 1970;27:1069.)
© 1970 American Heart Association, Inc.


Mechanics of Distension of Dog Veins and Other Very Thin-Walled Tubular Structures

AUGUSTO H. MORENO M.D.1, ADOLPH I. KATZ Ph.D.1, LOUIS D. GOLD Ph.D.1, R. V. REDDY M. Tech.1

1 Surgical Research Laboratories, Lenox Hill Hospital and Departments of Surgery, Lenox Hill Hospital and New York University School of Medicine New York, New York 10021; Department of Civil Engineering, Rutgers University, New Brunswick, N. J., State University of New York, Downstate Medical Center, School of Medicine, and Moore School of Electrical Engineering, University of Pennsylvania Philadelphia, Pennsylvania

We present first phenomenological characterizations of the pressure-volume relationships (a) in veins excised from dogs under anesthesia and (b) in thinwalled latex tubes. We measured their cross-sectional areas and perimeters from cinefluorographic enlargements during distension. From flattened to circular cross sections, the perimeter of latex tubes remained constant while the area increased exclusively by bending of the walls. Compliance was large in this regime. After circular cross sections were reached, further increases in area were associated with increments in perimeter and there was stretching of the wall. Compliance declined sharply. Veins did not show a distinct two-regime behavior but a combination of bending and stretching which extended the region of large compliance to values of transmural pressure of physiological interest. Using classical theory of elasticity, we propose mathematical relationships describing the proportionality between the pressure and the curvature of the wall during the regime where bending is the primary controlling mechanism. We mechanized these relationships on an analog computer and correlated the solutions with the physical experiments. We conclude that no modulus of elasticity, alone, can relate the pressure and the volume when bending is predominant. In this regime the significant quantity is the modulus of flexural rigidity.


Key Words: modulus of elasticity • bending moment • theory of bending of beams • large deflections of slender beams • pressure-volume relationships • venous "collapse" • flexible tubes • moment of inertia • elastic curves • modulus of flexural rigidity

Submitted on August 3, 1970
Accepted on October 13, 1970




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