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Biological Basics

What “Excitation” Means in Biology

In biology, excitation is a rapid, short-lived change in the state of a cell triggered by a stimulus. It is especially important in nerve and muscle cells, but the basic principles are physical and chemical:

This chapter covers the general physical and chemical basis of excitation. How plants, animals, sense organs, or whole nervous systems use these principles is treated in other chapters.

The Cell Membrane as an Excitable Boundary

Selective permeability

Every cell is surrounded by a membrane made of a lipid bilayer with embedded proteins. For excitation, two properties are crucial:

Because of this, ion concentrations on both sides of the membrane can be kept very different.

Main ions involved

In most animal cells (values vary by cell type and species):

This asymmetry is the basis for voltage differences across the membrane.

Electric Potential and Resting Membrane Potential

Charge separation and voltage

Because different ions cannot freely cross the membrane, charges are unequally distributed:

$$V_\text{m} = V_\text{inside} - V_\text{outside}$$

When the cell is not excited, this is the resting membrane potential.

Typical values:

Forces acting on ions

Two forces act on each ion type:

  1. Concentration gradient – drives diffusion from high to low concentration.
  2. Electrical gradient – opposite charges attract, like charges repel.

Together, they form the electrochemical gradient. At rest, some ions are close to a balance of these forces, others are kept away from their preferred balance by pumps.

The Nernst potential (equilibrium potential)

For an ion that can pass through the membrane and reach equilibrium between chemical and electrical driving forces, the resulting voltage is described by the Nernst equation:

$$
E_\text{ion} = \frac{RT}{zF} \ln \left( \frac{[\text{ion}]_\text{outside}}{[\text{ion}]_\text{inside}} \right)
$$

Where:

For K\^+ at body temperature, with typical concentration ratios, $E_\text{K}$ is around $-90\ \text{mV}$; for Na\^+, $E_\text{Na}$ is around $+60\ \text{mV}$.

The resting membrane potential lies between these values, closer to $E_\text{K}$ because the resting membrane is more permeable to K\^+ than to Na\^+.

(How these equations are used in detail and how multiple ions contribute is often described with the Goldman equation, which is treated elsewhere if needed.)

The sodium–potassium pump

To maintain the ion gradients over time, cells use the Na\^+/K\^+-ATPase (“sodium–potassium pump”):

This has two effects:

From Resting State to Excitation

Depolarization and hyperpolarization

Changes in membrane potential can be described as:

In general:

Stimuli: physical and chemical

Cells can be stimulated in different ways:

The common feature: they ultimately change the state of ion channels in the membrane.

Ion channels as molecular switches

Ion channels can be opened or closed under specific conditions:

An opened channel allows its specific ion (e.g. K\^+, Na\^+, Ca\^{2+}, Cl\^−) to diffuse according to its electrochemical gradient, briefly changing the membrane potential.

Graded Potentials and Threshold

Excitation begins with local voltage changes:

These are called graded (local) potentials:

If depolarization reaches a certain critical value, the threshold potential, a qualitatively different process can begin: the action potential. The detailed mechanism of action potentials and their conduction is treated in a later chapter; here the idea is:

This introduces the concept of an “all-or-none” event built on top of graded local changes.

Excitability and Refractory Periods

Excitable vs. non-excitable cells

Not all cells respond to stimuli in the same way:

The difference lies mainly in:

Refractory periods (concept)

After an intense excitation (such as an action potential), excitable cells temporarily become less excitable:

This behavior arises from the conformational states of voltage-gated channels (open, closed, inactivated). It limits the frequency of excitation and is essential for directional propagation along nerve fibers; mechanistic details are explained in the chapter on conduction of excitation.

Ionic Basis of Inhibition

Not every change in membrane potential promotes excitation. Certain ion flows stabilize or deepen the resting potential:

Such changes make it harder for the cell to reach threshold. In networks of cells, this is the basis of inhibitory signals. The way one cell uses neurotransmitters to produce inhibition in another is addressed in later chapters on transmission between excitable cells.

Chemical Energy and Excitation

Maintaining the conditions for excitability is energetically costly:

Thus, excitation is an example of how biological systems convert chemical energy into electrical and mechanical processes at the cellular level, linking metabolism to information processing in nerves and muscles.

Overview: From Basic Physics to Biological Function

To summarize the biological basics of excitation:

How these principles are adapted in different organisms, how excitation travels along cells, and how it is passed between cells are the subjects of the following chapters in this section.

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