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J Appl Physiol 105: 1012–1014, 2008; doi:10.1152/japplphysiol.00799.2007. Perspectives VIEWPOINT Is left ventricular volume during diastasis the real equilibrium volume, and what is its relationship to diastolic suction? Wei Zhang, Charles S. Chung, Leonid Shmuylovich, and Sándor J. Kovács Cardiovascular Biophysics Laboratory, Cardiovascular Division, Washington University School of Medicine, St. Louis, Missouri Whatever role cardiac suction of venous blood may play in determining circulatory dynamics, no one can deny that mention of this term (diastolic suction) has proven a most effective method of raising blood pressure in several generations of cardiovascular physiologists. GA Brecher, 1958 Recent articles (31, 32) illustrate the challenge in providing a self consistent definition of ventricular suction. Conceptually different definitions are treated equivalently despite the fact that they lead to disparate conclusions. We discuss various definitions of suction, their physiological implications, and propose a unifying concept based on an in vivo definition that requires a new perspective on the meaning of diastolic equilibrium volume. THE HISTORY OF DIASTOLIC SUCTION The experimental observation of diastolic suction or “vis a fronte” (a force acting from in front) dates back nearly 2 millennia to Galen, who concluded that the heart can fill itself (26). However, controversy regarding diastolic suction (7) has persisted. Brecher noted (5) experimental evidence of diastolic suction by showing that excised beating animal hearts submerged in fluid draw fluid back into the ventricle after systole. Numerous investigators have described similar events (2, 3, 8, 28 –30, 32), but quantification of diastolic suction had to wait until the pioneering work of Louis Katz (17) in 1930. Katz observed that in early diastole, turtle ventricular pressure (PLV) decreases simultaneously with increasing ventricular volume (VLV). This observation provided a conceptually simple and elegant quantitative definition of ventricular diastolic suction, namely that diastolic suction is present when: dP LV/dVLV ⬍ 0 (1) This definition is a “relative” index, as it depends only on intraventricular pressure and volume changes, and therefore is independent of “absolute” ventricular pressures or volumes. That dPLV/dVLV ⬍ 0 after mitral valve opening is well established (8, 29) and depends on the endocardium mechanically recoiling faster than blood can fill the chamber, which has been observed even in the developing zebrafish heart (9). Filling involves more than the lumped “ventricular perspective” of Address for reprint requests and other correspondence: S. J. Kovács, Cardiovascular Biophysics Laboratory, Washington Univ. Medical Center, 660 South Euclid Ave Box 8086, St. Louis, MO 63110 (e-mail: sjk @wuphys.wustl.edu). 1012 DIASTOLIC SUCTION, SUBATMOSPHERIC PRESSURE, AND THE OPEN-CHEST EQUILIBRIUM VOLUME While early diastolic intraventricular and atrioventricular gradients causally guarantee LV generated diastolic suction, alternative definitions regarding suction exist in both physiology and clinical echocardiography (31, 32). One alternative definition stems from pioneering experimental work by Nikolic et al. (21). They occluded the mitral valve at various filling volumes and determined the minimum pressure reached by fully relaxed canine ventricles in an open-chest, open-pericardial setting. They defined the development of subatmospheric pressures as evidence of suction. Therefore suction exists only when: P LV ⬍ Patmospheric (2) The postocclusion asymptotic pressures were the fully relaxed chamber pressures for the particular volume at which occlusion occurred. The lower the volume when the mitral valve is occluded, the stronger the suction force is, as shown by the more negative fully relaxed pressure. The asymptotic P-V points generated a nonlinear relationship that was fit logarithmically (see Fig. 1). The occlusion volume, where the corresponding relaxed pressure was atmospheric, defined the openchest equilibrium volume (14, 15, 21, 27). Accordingly, ventricles achieving end-systolic volumes below this equilibrium volume were defined as suction pumps. While the experimental definition proposed by Nikolic is widely accepted (10, 25, 28), others have also measured equilibrium volume (20, 21, 27). In particular, the Patmospheric The costs of publication of this article were defrayed in part by the payment of page charges. The article must therefore be hereby marked “advertisement” in accordance with 18 U.S.C. Section 1734 solely to indicate this fact. 8750-7587/08 $8.00 Copyright © 2008 the American Physiological Society http://www. jap.org Downloaded from http://jap.physiology.org/ by 10.220.33.1 on May 2, 2017 DEFINING SUCTION: A PERSISTENT PROBLEM equation 1. However, when going beyond the “ventricular perspective,” the source of filling must be considered with care, because the atrium rather than the atmosphere represents the source for filling, and flow requires generation of a pressure gradient. During early-rapid ventricular filling the atrium is a passive conduit and atrial pressure always decreases immediately after MVO. Therefore as LV pressure decreases below atrial pressure inscribing the atrioventricular pressure gradient, it accelerates flow into the chamber. Indeed, a consistent definition of diastolic suction, incorporating the atrium, recognizes the role of atrioventricular gradients (1, 12, 18, 32). Since all ventricles generate atrioventricular gradients in early diastole it follows that all ventricles must operate as suction pumps in early diastole. Perspectives 1013 DIASTASIS DEFINES VENTRICULAR EQUILIBRIUM recoil (11, 24). Deactivation (cross-bridge uncoupling) unmasks stored elastic strain energy and leads to decreased elastic wall stress, wall torsion, and ventricular chamber pressure (by LaPlace’s law). Abnormal crossbridge deactivation, has been associated with (clinically defined) delayed relaxation (16) and has been shown to prevent the recoil (release of stored strain) of myofibrils (24). DIFFICULTIES WITH SUCTION RELATIVE TO THE ATMOSPHERE definition has been applied in the closed-chest, in vivo setting, generating controversy regarding diastolic suction. Levine et al. (20), defined diastolic suction by equation 2 and concluded that intact closed-chest ventricles did not generate suction after bed rest-associated atrophy because their end-systolic volumes were higher than the equilibrium volume. Rankin et al. (25), and others using the closed-chest measurements (10, 28), concluded that in vivo hearts, in general, do not exhibit diastolic suction. These conclusions are inconsistent with the work of Katz. Thus, while it is proper to consider the volume at which relaxed ventricular pressure is atmospheric in the open-chest setting, in the in vivo closed-chest setting this choice may be less applicable. PHYSIOLOGIAL MECHANISMS RESPONSIBLE FOR DIASTOLIC SUCTION Irrespective of how diastolic suction and equilibrium volumes are defined in pressure-volume terms, there is general agreement that the hypothesized causal mechanisms for ventricular diastolic suction are similar. All definitions assume that ventricular recoil, and associated torsion as quantified by MRI (6) is powered by stored elastic strain energy (18, 21, 30). Recent experiments indicate that proteins such as titin, acting as a bidirectional, linear spring, together with extracellular matrix and microtubules, etc., play roles in generating elastic J Appl Physiol • VOL THE DISTINCTION BETWEEN A TRANSMURAL FORCE BALANCE AND ZERO FORCE It is appropriate to define diastolic suction as Nikolic and others have, relative to an equilibrium volume, but this volume must reflect a mechanical equilibrium. Despite the presence of non-zero residual intramyocardial stress (23), all forces are balanced and the chamber remains static (nonmoving) during diastasis. In other words, mechanical and kinematic equilibrium is achieved when all residual forces and stresses (including pressure in the atrium, residual stress in the wall, etc.) are balanced, rather than only when the transmural forces or transmural pressure gradients are zero. This distinction is physiologically realistic, it is unambiguous, and its consequences (static vs. moving) are easily discernable. Defining the equilibrium volume of the ventricle as a state of mechanical equilibrium, defined by a zero-motion (static) condition over a finite time interval, rather than a zero-force condition, yields: V eq ⬅ Vdiastasis (3) In analogy to the Nikolic et al. determinations of equilibrium volume and suction, equation 3 implies the presence of diastolic suction only if the end-systolic volume (ESV) is below the diastasis volume (equilibrium volume). In general, ESV is always ⬍ diastatic volume and thus, because dP/dV ⬍ 0 as the ventricle initiates filling (E-wave), our definition of equilibrium volume being the diastatic volume is consistent with Katz’s definition of diastolic suction and is consistent with the 105 • SEPTEMBER 2008 • www.jap.org Downloaded from http://jap.physiology.org/ by 10.220.33.1 on May 2, 2017 Fig. 1. Experimental, open chest canine pressure-volume (P-V) data for equilibrium volume determination using the pioneering mitral valve occluder method of Nikolic et al. (21). In their study, the completion of suction initiated filling, i.e., the transition from kinematics to statics defines the equilibrium state. Solid line, normal pressure volume loop for one diastole. Points 1– 6 represent a sequence of fully relaxed left ventricular pressure (LVP) at variable filling volumes, which were achieved via an electronically controlled mitral valve occluder. The fully relaxed pressure and the corresponding volume (data points 1–7) were fit logarithmically. Open-chest equilibrium volume (Veq) is the intersection of the dashed (logarithmic) curve and the volume axis (pointed out by arrow), and corresponds to the LV volume when the fully relaxed LVP ⫽ 0. End systolic volume (VES) is also marked by arrow on the figure. [Figure from (21), used with permission.] See text for details. There are some issues with the application of the Patmospheric definition (equation 2). To put these in context, we note that that the absolute pressure (PLV ⬍ Patmospheric) condition uses a presumption of zero transmural wall stress, where transmural forces are balanced because the transmural pressure gradient vanishes (2, 3, 5, 21, 28). However, in the closed-chest setting, PLV ⬍ Patmospheric does not imply zero transmural pressure gradient, since pericardial pressure is usually not atmospheric (13). Finally, and most importantly, while the PLV ⬍ Patmospheric definition assumes a zero wall stress state, Omens and Fung (22) showed that fully relaxed ventricles, with zero transmural pressure gradient, possess stored elastic strain. Therefore, the zero transmural wall stress condition is unlikely to exist even when the chamber is fully relaxed, and for transmural pressure gradients to play a role in vivo, they must be great enough to overcome the residual wall stress present. One way to resolve the difficulties of defining suction relative to atmospheric pressure is to adhere to Katz’s definition: a “relative” definition that remains applicable regardless of atmospheric pressures, external pressure conditions such as diving or high altitudes (4, 19), and experimental conditions such as an open-chest preparation. Perspectives 1014 DIASTASIS DEFINES VENTRICULAR EQUILIBRIUM conclusion that diastolic suction is present when ESV ⱕ equilibrium volume. In a temporal sense, abatement of the dP/dV ⱕ 0 suction mechanism (release of stored elastic strain) allows the chamber to settle down to its “equilibrium” or force-balanced state. In our view, equation 3 is the functional in vivo closed-chest equilibrium volume, because it defines an easily discernible mechanical equilibrium, resolves (“relative” vs. “absolute”) inconsistencies between various definitions, and does not require a zero transmural pressure gradient. CONCLUSIONS REFERENCES 1. Bauman L, Chung CS, Karamanoglu M, Kovács SJ. The peak atrioventricular pressure gradient to transmitral flow relation: kinematic model prediction with in vivo validation. J Am Soc Echocardiogr 17: 839 – 844, 2004. 2. Bloom WL. Demonstration of diastolic filling of the beating excised heart (motion picture). Am J Physiol 183: 597, 1955. 3. Bloom WL, Ferris EB. Negative ventricular diastolic pressure in beating heart studied in vitro and in vivo. Proc Soc Exp Biol Med 93: 451– 454, 1956. 4. 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