Basic Properties of Iron

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This entry is adapted from the peer-reviewed paper 10.3390/cells11142152

Iron is a vital nutrient, the deficiency of which is responsible for several symptoms of anemia. Iron is responsible for the regulation of several cell functions.

iron oxidative stress redox-active iron non-transferrin bound iron

1. Introduction

Iron is a vital nutrient, the deficiency of which is responsible for several symptoms of anemia. Many people suffer from iron deficiency, especially children and young women ^[1]. Iron overload is responsible for hereditary as well as secondary hemochromatoses ^[2]^[3]^[4]^[5]. Even under normal conditions, iron may cause pathological damage depending on local conditions to produce redox-active iron. For example, free catalytic iron may be present in ischemic ^[6]^[7] or inflammatory lesions ^[8]^[9] and thus result in iron-induced oxidative stress because the pH in such lesions decreases ^[10], owing to which iron is solubilized as ions. Therefore, iron is the mastermind behind many systemic and local human diseases. Iron acts as a double-edged sword ^[11] and has to be strictly controlled and sequestered so as to not generate reactive oxygen species (ROS).

2. Basic Properties of Iron

Iron is a 3d transition element containing five incompletely occupied d orbitals and has an electron configuration of [Ar]3d

^{6}

^{2}

. In the human body, iron is usually present in two stable ionic states—ferric or ferrous.

Ferric ions have an electron configuration of [Ar]3d

^{5}

, with a

^{6}

_{5 / 2}

spectral term in the ground state as well as a completely symmetric structure. At its physiological pH 7, ferric ion is substantially insoluble and is deposited as ferric hydroxide colloids ^[12]^[13]. It is recommended that ferric ions be stored in strong acids, such as nitrate, in the laboratory. Researchers have often experienced that iron is deposited on the walls of test tubes containing an aged solution even if it is stored with some chelating ligand. To exist in the ionic state in human fluids, ferric ions need a chelating ligand. When ligands in a ferric ion coordinate, five symmetric d-orbitals split the ground energy into two energy levels–t

_{2 g}

and e

_{g}

–in a typical octahedral geometry. The energy difference

Δ

between t

_{2 g}

and e

_{g}

is known as the crystal field splitting energy. Five electrons occupy each different orbital with the same upper spin in high-spin iron compounds, or the electrons occupy lower energy levels with electron pairs and only one electron has a half spin in the low-spin state. Iron bound to transferrin and many weak chelating ligands exist in ferric high-spin states because of the small

Δ

The solubility product of ferric ion is

10^{- 39}

M and [Fe

^{3 +}

] is 10

^{- 18}

M at pH 7 ^[13]. According to the theory of hard and soft acids and bases, ferric ion is a hard acid that binds some hard bases, for example H

_{2}

O and OH

^{-}

. Ferric ion is insoluble in water and can form diiron, triiron, and polyiron coordination compounds. Not enough data on the reactivity of polyiron complexes in biology and medicine are available. Okazaki et al. ^[14] and Mizuno et al. ^[15] reported the role of diiron complexes in Fe-nta-induced renal injury and carcinogenesis. Fe-nta has a

μ

-oxo,

μ

-carbonato diiron complex ^[16] and it is suggested that the peroxide adduct of Fe-nta has a unique reactivity ^[17]^[18].

High-valent states of iron–Fe(IV), Fe(V), and Fe(VI)–have been reported in iron-containing enzymes and the model compounds. For example, iron may exist in the Fe(IV) transient state ^[19] in peroxidase reactions.

Ferrous ions have an [Ar]3d

^{6}

electron configuration, with a

^{5}

_{4}

spectral term, and typically possess tetrahedral or octahedral structures owing to ligand binding. Ferrous ions are much more soluble in water than ferric ions; however, they also easily become oxidized to ferric ions and deposit as iron colloids.

Fe²⁺ + O₂ → Fe²⁺ − O₂ ⇄ Fe³⁺ − O₂^−· + Fe²⁺ → Fe³⁺ − O₂ − Fe³⁺ → colloids

Colloidal ferric (hydr)oxide formation is a complex reaction. Ferrous ions are more stable in strong acids but are oxidized slowly in atmosphere, even when stored in acid.

The reduction potential of the half-cell couple Fe

^{3 +}

/Fe

^{2 +}

is reportedly 0.771 V; however, the data mislead people into a wrong decision. The reduction reaction can be more precisely described as follows:

The reaction occurs under ideal acidic conditions of pH 0; in more alkaline conditions, the water is displaced by hydroxyl ions. In biochemistry, it is customary to express the reduction potential at pH 7.

Furthermore, the use of reduction potential is recommended in deciding the possibility of a reaction. Postulate the redox reaction as Ox1 + Rd2 → Rd1 + Ox2. The standard Gibbs energy can be calculated,

Δ G^{0}

, from the difference in the standard reduction potential,

Δ ξ^{0}

;

where n is the number of electrons and F is the Faraday constant. In the actual reaction, the change in Gibbs energy is as follows:

which indicates that for

Δ G < 0

, the possibility of the reaction depends on not only

Δ G^{0}

but also on the concentration of each reactant and product. Therefore, if the change in Gibbs energy is slightly negative, the negative value is canceled by the reaction quotient and the reaction does not occur.

Table 1 summarizes the reduction potentials of some iron chelates. The reduction potentials of the iron coordination compounds dramatically change from negative to positive values.

Table 1. Standard reduction potentials for some iron coordinate compounds. (1) ref ^[20]; (2) ref ^[21]; (3) ref ^[22].

Redox Couple	Reduction Potential
Fe $^{3 +}$ /Fe $^{2 +}$	0.771 $^{(1)}$
Fe(OH) $_{3}$ /Fe(OH) $_{2}$	−0.56 $^{(1)}$
[Fe(bipy) $_{3}^{3 +}]$ /[Fe(bipy) $_{3}^{2 +}]$	1.03 $^{(1)}$
[Fe(phen) $_{3}^{3 +}]$ /[Fe(phen) $_{3}^{2 +}]$	1.147 $^{(1)}$
Fe $^{3 +}$ -nta/Fe $^{2 +}$ -nta	0.59 $^{(2)}$
Fe $^{3 +}$ -dtpa/Fe $^{2 +}$ -dtpa	0.03 $^{(3)}$
Fe $^{3 +}$ -edta/Fe $^{2 +}$ -edta	0.12 $^{(3)}$
Fe $^{3 +}$ -ADP/Fe $^{2 +}$ -ADP	0.10 $^{(3)}$
Fe $^{3 +}$ -DFO/Fe $^{2 +}$ -DFO	−0.45 $^{(3)}$
Fe $^{3 +}$ -Tf/Fe $^{2 +}$ -Tf	−0.40 $^{(3)}$

Ferrous ions are hazardous to cells and produce oxidative stress in humans. In a well-known Fenton reaction, ferrous ions are oxidized by H

_{2}

_{2}

and generate hydroxy radicals as follows:

In the presence of some reductant such as superoxide,

By adding two chemical Equations, the following can be obtained:

which is well known as the Haber–Weiss reaction ^[23]; however, Equation (3) cannot proceed without a catalytic iron.

A solution of ferrous irons and hydrogen peroxide has been used as the Fenton reagent to oxidize organic molecules. However, the actual mechanism underlying the Fenton reaction remains controversial ^[24]; it is unknown whether free hydroxy radicals are generated or if a coordination complex of iron and hydrogen peroxide [for example, Fe(IV)=O] attack organic molecules ^[25]. It is also possible that iron binds weakly to an organic molecule, after which hydrogen peroxide reacts at the site. The detailed mechanism may depend on the nature of the oxidized molecules and the reaction environments.

In the fields of biology and medicine, the spin trapping method has often been used to identify ROS in concerned systems including experiments on iron-induced oxidative stress. 5,5-Dimethyl-1-pyrroline-N-oxide (DMPO) has been frequently used as a spin trap because the spin adducts to superoxide and hydroxy radicals, DMPO-OOH and DMPO-OH (Figure 1), can be identified at a glance. A simulation of the DMPO spin adducts was performed using EasySpin software ^[26]. Spin trapping studies using DMPO have been performed to identify oxygen-derived free radicals in iron-induced oxidative stress, and DOMP-OH adducts have been reported as a direct evidence of the presence of hydroxy radical ^[27]. However, one must be cautious of DMPO spin trapping in iron-rich systems ^[28]^[29]^[30]. DMPO can chelate ferric ions, and non-specific DMPO adducts can be generated in iron-containing systems.

Figure 1. DMPO spin trapping. The simulation was performed using EasySpin software ^[26]. upper: DMPO-OH, hyperfine splitting constants (mT): A

_{N}

= 1.49, A

_{H}

= 1.48; middle: DMPO-OOH, hyperfine

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1. Introduction

2. Basic Properties of Iron

References