Basic principles and cell physiology

Chapter 1 Basic principles and cell physiology






1.1 Cells, systems and homeostasis




Physiology is the study of normal biological function. Although the ultimate goal is to understand the intact human, function is often considered in terms of individual physiological systems, each of which consists of different organs and structural elements. The different components of any system may be spread widely throughout the body but they serve a common functional purpose. Therefore, we talk of the cardiovascular system, consisting of the heart, arteries, capillaries, veins, lymphatics and related control mechanisms, all of which are involved in the circulation of the blood. The fundamental biological unit is the cell, however, and each organ’s function reflects the integrated activity of the various specialized cells within it.



Cell structure


Although cells from different organs show considerable differences in shape (morphology) and function, all cells share some general characteristics. Each is bounded by a cell membrane (or plasma membrane) which separates the aqueous solution inside the cell (the cytoplasm or intracellular fluid) from the aqueous solution outside (the extracellular fluid). These two fluids have very different ionic compositions (see Section 5.1) and these differences are more easily maintained because ions cannot readily cross the double layer (bilayer) of phospholipids in the plasma membrane (Fig. 1). These are oriented with their hydrophilic heads adjacent to the aqueous solutions on either side, while their hydrophobic tails form a fatty core. Membrane proteins move about within the two-dimensional confines of the lipid layer (the fluid mosaic model of the membrane).



Membranes also delimit a number of subcellular units known as organelles. These include:







Body fluid compartments


The body contains many different aqueous solutions, which may be classified into a series of fluid compartments depending on their location (Fig. 2). The main subdivision is between intracellular and extracellular fluids. The extracellular compartment represents all fluid not inside cells, including the plasma component of blood, aqueous humour in the eye, synovial fluid in joints and cerebrospinal fluid within the central nervous system. The largest single extracellular subcompartment, however, consists of the interstitial fluid, which lies in the connective tissue matrix surrounding most body cells. It is normally this fluid which is in direct contact with the cell membrane and controlling interstitial conditions is vital for normal cell function. Much of this control is achieved by the continuous circulation of blood through the cardiovascular system. The rate of blood flow to any region and the plasma concentrations of different solutes greatly influence the cellular environment since, with the exception of plasma proteins, water and solutes move freely between plasma and the interstitium.







Homeostasis


Normal cell function relies on appropriate environmental conditions since the temperature, pH, ionic concentrations, O2 and CO2 levels in the extracellular fluid all influence biochemical activity inside the cell. The mechanisms which control the body’s internal environment are called homeostatic mechanisms. These keep conditions inside the body relatively constant despite considerable changes in the external environment.


The following general elements are present in all homeostatic control systems (Fig. 3).






In such a system, any deviation of the variable away from its normal (set) value stimulates responses which reduce that deviation. This is referred to as negative feedback control and is an important element of homeostasis. The overall effect is to maintain a constant environment but often a phenomenon known as hunting is observed in which the controlled variable oscillates around a fixed mean value rather than remaining exactly at the set point (Fig. 3).


Biological systems may also demonstrate positive feedback in which deviations from the steady state are actually amplified, rather than diminished, by a feedback loop. Such mechanisms, however, have no part to play in homeostasis.



Homeostatic regulation of body temperature


Regulation of body temperature provides a good example of homeostasis. The body core is normally held close to 37°C, even though the environmental temperature (which affects the rate of heat loss from the body) and rate of metabolic heat production may vary widely.


Temperature detectors (thermoreceptors) monitor both the core temperature (the regulated variable) and the peripheral temperature (a separate but relevant variable). The afferent inputs go to an integrating centre (the thermoregulatory centre) in the hypothalamus of the brain, which compares core temperature with the set point of 37°C. If these differ, outgoing nerve signals activate a number of effector systems which alter the rates of heat production and heat loss.


In cold conditions:





In hot conditions the rate of heat loss can be greatly accelerated by:




Behavioural aspects are important too, e.g., we dress up warmly, exercise and eat hot food when we are cold, while preferring light clothes and cool drinks in hot weather.





1.3 Transport across cell membranes




There is a constant traffic across cell membranes, supplying O2 and substrate molecules for intracellular metabolism and removing CO2, waste substances and active products. A variety of transport mechanisms are involved.



Diffusion


Diffusion can occur whenever a substance is present at a higher concentration on one side of the cell membrane than the other. It results in net movement from high to low concentration, i.e., a net flux of the ion or molecule. No energy source is required so this is referred to as a passive transport mechanism. Diffusion of materials into and out of cells is affected by the following factors.


Solute concentration gradients, i.e., not the absolute concentrations but the difference in concentration across the cell membrane.


Membrane permeability to the solute. The plasma membrane is selectively permeable to fatty and small nonpolar molecules which dissolve in the membrane lipid. Thus, fatty acids, steroid hormones, O2 and CO2 all diffuse readily into cells. The permeability to water-soluble (lipid-insoluble) ions and large polar molecules such as proteins, however, is generally low. Certain ions can diffuse across the cell membrane much more readily (i.e., they are more permeant) than their lipid solubility would predict. This is because of membrane proteins which bridge the lipid barrier and provide an easier route for ion diffusion. These may take the form of carrier molecules, which bind to the ion and then move it across the membrane by changing conformation, or they may provide fluid-filled channels through which the ions can pass (Section 1.4). The roles of both these types of molecule are considered in more detail later in the chapter. Specific carriers and channels are selective for different kinds of ion and so membrane permeability to a given ion may differ widely from cell to cell, depending on which proteins are present.


Transmembrane voltage gradients affect the movement of ions. If the inside of the membrane is negative with respect to the outside, cations (positively charged) will be electrostatically attracted into the cell and anions (negatively charged) will be repelled outwards. The net transmembrane flux of an ion is proportional to the combined effect of the electrical and concentration gradients acting on it, i.e., on the electrochemical gradient for that ion.


Molecular weight of the diffusing substance. Small molecules diffuse more rapidly.


Diffusion distance. Diffusion is too slow to allow effective exchange over distances of more than about 100 μm.


Membrane surface area. For a given set of conditions rate of diffusion is proportional to the surface area of membrane.



Osmosis


Osmosis depends on the passive diffusion of water across a membrane from a region of low solute concentration (effectively high water concentration) to a region of high solute concentration (low water concentration). Osmosis requires:




Cell membranes are permeable to water mole-cules (because of their small size), so any solute which cannot cross the membrane (an impermeant solute) can generate an osmotic gradient. Normally cells exist in osmotic equilibrium, the osmotically active particles inside the cell being balanced by those in the extracellular fluid. Any disturbance of this balance will lead to a net movement of water across the cell membrane and a change in cell volume.


The osmotic properties of a solution can be described in several ways.


Osmolality is defined as the total number of dissolved particles per kg of solvent (H2O), and has units of mosmol kg−1. Osmolality will be used throughout this text since this determines osmotic effects and is usually reported in biochemistry tests. Since H2O has a density of 1 kg L−1, however, osmolality for dilute solutions is very similar to osmolarity, which refers to the number of particles per litre of solution (mosmol L−1), and physiology and medical texts often use the terms osmolarity and osmolality interchangeably. Substances which dissociate in solution increase the number of dissolved particles, and this raises the osmolality above the molar concentration of solute. For example, 1 mmol L−1 of glucose has an osmolality of 1 mosmol kg−1 but a 1 mmol L−1 NaCl solution has an osmolality of 2 mosmol kg−1 since each NaCl molecule dissociates to produce two ions.


Tonicity is a biological term relating to the actual effect of a solution on living cells, specifically erythrocytes. A solution may be:





Tonicity depends both on the osmolality of a solution and the ease with which the solute in question can pass through the cell membrane. Readily diffusible substances have no osmotic effect on a cell even at high osmolality. Thus a 300 mosmol kg−1 solution of NaCl (an effectively impermeant solute) is isotonic while a 300 mosmol kg−1 solution of urea (which crosses cell membranes readily) is extremely hypotonic, leading to water absorption and almost immediate cell lysis caused by the unbalanced osmotic effect of trapped intracellular solutes (mainly K+ and inorganic anions).


Osmotic pressure is the hydrostatic pressure that would be necessary to exactly oppose the osmotic effect of a solution and prevent any net water movement. It is usually expressed in mmHg or kPa (kPa = 1000 N m−2 = mmHg × 0.133). The osmotic pressure exerted on the cell membrane by isotonic fluids is over 770 kPa, i.e., over 7.5 × atmospheric pressure. Normally this is exactly balanced by the osmotic pressure resulting from impermeant intracellular solutes, i.e., the osmotic pressure gradient across the cell membrane is zero.



Carrier-mediated transport


Carrier proteins in the cell membrane bind to a specific substrate and then undergo some conformational change. As a result, the substrate is transported across the membrane and released on the other side. The rate of transport increases as the substrate concentration increases, but the maximum rate of transport (Vmax) is dependent on the density of carriers in a given cell, since all transport sites will be occupied above a certain substrate concentration (Fig. 4). This is referred to as saturation. Substrate specificity and saturation are two hallmarks of carrier-mediated transport, whether it is passive (facilitated diffusion) or active.







1.4 Electrical signals and excitable cells




Electrical signalling within the nerves and muscles of the body is a vital aspect of body function. These cells are said to be excitable because they are capable of generating self-propagating electrical signals known as action potentials.



Resting membrane potential


Electrical recordings from nerves show that there is a potential difference of about 70 mV across the cell membrane with the inside negative with respect to the outside. We say that the resting membrane potential is −70 mV. This can be explained by the fact that the cell membrane separates two solutions with different ionic concentrations and is not equally permeable to all the ions involved. As a result, a diffusion potential is generated across the membrane.



Diffusion potentials and equilibrium potentials


Suppose we start with zero electrical potential across the cell membrane (Fig. 7). The concentration of K+ is higher inside the cell than outside and the membrane is permeable to K+, so K+ diffuses outwards. Permeability is selective, however, and the large intracellular anions cannot follow K+. Consequently, an imbalance of charge builds up across the membrane producing a potential difference, with the inside negative with respect to the outside. This is a diffusion potential. The voltage gradient opposes further diffusion of the positive K+ ions, making it more and more difficult for them to leave the cell. The diffusion potential will increase until an equilibrium state is achieved in which the concentration gradient is exactly balanced by the opposing voltage gradient. The potential difference under these conditions is known as the equilibrium potential for K+ (EK). This depends on the ratio of [K+] on either side of the membrane and can be calculated using the Nernst equation:




(Eq. 3) image



where R = ideal gas constant, T = absolute (or thermodynamic) temperature (°C + 273K), F = Faraday’s constant and z = ionic valency (+1 for K+).


If we apply this equation to a nerve cell, the concentration of K+ is much higher inside the cell than outside and the calculated value for EK is approximately −90 mV. The measured value of the resting membrane potential (−70 mV) is more positive than this, so it cannot be explained solely in terms of the diffusion potential generated by K+. In fact other ions can also cross the membrane, particularly Na+. The concentration gradient for Na+ is in the opposite direction to K+ (Fig. 9, below) and the calculated value for ENa is approximately +65 mV. The Na+ gradient tends to make the membrane potential more positive than it would otherwise be, but because the resting membrane is much more permeable to K+ than Na+, the resting potential is much closer to EK than ENa. One equation which takes account of the involvement of both K+ and Na+ in determining the resting membrane potential (RMP) is:




(Eq. 4) image



This equation works well using α = 0.01, i.e., assuming the membrane permeability to K+ is 100 × permeability to Na+ at rest.



Electrogenic ion pumps


Any current flowing across the cell membrane will affect its potential, and one possible source of such currents is the ionic pump which maintains the normal transmembrane concentration gradients. The Na+/K+ ATPase pumps 3Na+ out of the cell for every 2K+ transported in (Fig. 5). This imbalance means that current flows from the inside to the outside of the membrane during active pumping. Such systems are said to be electrogenic and can affect the resting membrane potential. In this case, the net loss of positive charge from inside the cell makes the membrane potential more negative than it would otherwise be. Although this is probably not an important mechanism in determining the resting membrane potential in nerve and striated muscle, it may make a significant contribution in some smooth muscles.



Action potentials


If a nerve cell is stimulated by injecting (positive) electric current, the membrane potential becomes less negative (Fig. 8). We say the membrane potential has reduced (because the magnitude of the potential difference is reduced even though it is less negative) or that the membrane has been depolarized. With small stimuli (subthreshold), the membrane potential simply returns to normal after the stimulus ceases. If, however, the membrane is depolarized to a certain level, known as the threshold potential, the nerve itself generates a series of changes in the potential, known as an action potential. Action potentials are a feature of nerves and muscles, and it is the ability to generate these characteristic electrical signals which typifies excitable tissues.



The action potential in nerve has an initial phase of rapid depolarization which reverses the potential difference across the membrane, reaching a peak at about +50 mV within a few tenths of a millisecond. The membrane then begins to repolarize, falling back to the normal resting potential about 1 ms after initiation of the action potential. The potential may actually become more negative than normal for a time (hyperpolarization), but eventually returns to the resting potential after a further 2–3 ms.




Generation of an action potential


The mechanisms responsible for action potential production depend on two main features:




Changes in ionic permeability may also be expressed as changes in the electrical resistance (r) of the membrane to the flow of ionic current. Usually these changes are described in terms of the conductance (g) of the membrane for a given ion, where conductance is defined as the inverse of the resistance (g = 1/r). Therefore, when permeability to a particular ion increases, the resistance to current carried by that ion decreases, while conductance increases.


Applying these ideas to nerve action potentials, the resting K+ permeability of the membrane is greater than that to Na+, but any depolarizing stimulus leads to a rapid increase in Na+ permeability. In electrical terms there is an increase in the sodium conductance (gNa). Sodium ions will diffuse into the cell, driven by the high Na+ concentration outside the cell and drawn by the negative charge inside (i.e., by the electrochemical gradient for Na+ which is directed into the cell). The resulting inward sodium current (INa) depolarizes the membrane further setting up a positive feedback loop (Fig. 9). This accounts for the rapid depolarization phase of the action potential. At its peak, the potential comes quite close to ENa because the high Na+ permeability makes it the dominant ion affecting the membrane potential at this time (Fig. 10).



Sodium conductance does not remain high but rapidly falls back to a low level, even though the membrane is depolarized. At the same time the potassium conductance (gK) starts to rise (Fig. 9). This is also a voltage-dependent event induced by membrane depolarization, but it develops more slowly than the changes in gNa. The result is an increase in outward potassium current (IK) driven by the large electrochemical gradient for K+ which exists near the peak of the action potential, when the membrane is very positive relative to EK. This current repolarizes the membrane (Fig. 10). Potassium conductance remains high for some time after the membrane potential has returned to resting levels, causing hyperpolarization as the membrane is driven closer than normal to EK (Fig. 10). Conductance then falls back to normal, and the membrane returns to the resting potential.

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Jul 4, 2016 | Posted by in PHYSIOLOGY | Comments Off on Basic principles and cell physiology

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