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[[File:Effective Nuclear Charge.svg|thumb|Effective Nuclear Charge Diagram|400px|right|Effective Nuclear Charge Diagram]]


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The '''effective nuclear charge''' (often symbolized as <math>Z_{\mbox{eff}}</math> or Z*) is the net positive charge or pull experienced by an [[electron]] in a multi-electron [[atom]] due to the protons in the nucleus. The term "effective" is used because the [[shielding effect]] of negatively charged electrons prevents higher orbital electrons from experiencing the full [[nuclear charge]] by the repelling effect of inner-layer electrons. The effective nuclear charge experienced by the outer shell electron is also called the [[core charge]]. It is possible to determine the strength of the nuclear charge by looking at the oxidation number of the atom.


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==Calculating the effective nuclear charge==
In an atom with one electron, that electron experiences the full charge of the positive [[atomic nucleus|nucleus]].  In this case, the effective nuclear charge can be calculated from [[Coulomb's law]].


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However, in an atom with many electrons the outer electrons are simultaneously attracted to the positive nucleus and repelled by the negatively charged electrons. The effective nuclear charge on such an electron is given by the following equation:  


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:<math>Z_{eff} = Z - S </math>
where
:''Z'' is the number of protons in the nucleus ([[atomic number]]), and
:''S'' is the average number of electrons between the nucleus and the electron in question (the number of nonvalence electrons).


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''S'' can be found by the systematic application of various rule sets, the simplest of which is known as "[[Slater's rules]]" (named after [[John C. Slater]]). [[Douglas Hartree]] defined the effective ''Z'' of a [[Hartree-Fock]] orbital to be:
:<math>Z_{eff} = \frac{<r>_H}{<r>_Z} </math>
where
:''<r>''<sub>H</sub> is the mean radius of the orbital for hydrogen, and
:''<r>''<sub>Z</sub> is the mean radius of the orbital for an electron configuration with nuclear charge ''Z''.
 
Note: ''Z''<sub>eff</sub> is also often written ''Z''*.
 
==Example==
Consider a [[sodium]] [[cation]], a [[fluorine]] [[anion]], and a neutral [[neon]] atom. Each has 10 electrons, and the number of nonvalence electrons is 2 (10 total electrons - 8 valence) but the effective nuclear charge varies because each has a different atomic number:
 
:<math>Z_{eff}(F^-) = 9 - 2 = 7+</math>
:<math>Z_{eff}(Ne) = 10 - 2 = 8+</math>
:<math>Z_{eff}(Na^+) = 11 - 2 = 9+</math>
 
So, the sodium cation has the largest effective nuclear charge, and thus the smallest [[atomic radius]].
 
==Values==
Updated values of screening constants were provided by Clementi ''et al''.<ref>{{cite journal|last=Clementi|first=E.|coauthors=Raimondi, D. L.|title=Atomic Screening Constants from SCF Functions|journal=J. Chem. Phys|year=1963|volume=38|issue=11|pages=2686–2689|doi=10.1063/1.1733573|bibcode = 1963JChPh..38.2686C }}</ref><ref name="clem67">{{cite journal|last=Clementi|first=E.|coauthors=Raimondi, D. L.; Reinhardt, W. P.|title=Atomic Screening Constants from SCF Functions. II. Atoms with 37 to 86 Electrons|journal=Journal of Chemical Physics|year=1967|volume=47|pages=1300–1307|doi=10.1063/1.1712084|bibcode = 1967JChPh..47.1300C }}</ref>
 
{| style="text-align: right; border: none;" cellpadding="2" cellspacing="0"
|+ Effective Nuclear Charges
|- style="background: #||31.628||32.380||33.155||33.883||34.634||35.386||36.124||36.859||37.595||38.331||39.067||39.803
|-
|2p||33.039||34.030||35.003||35.993||36.982||37.972||38.941||39.951||40.940||41.930||42.919||43.909||44.898||45.885||46.873||47.860||48.847||49.835
|-
|3s||21.843||22.664||23.552||24.362||25.172||25.982||26.792||27.601||28.439||29.221||30.031||30.841||31.631||32.420||33.209||33.998||34.787||35.576
|-
|3p||21.303||22.168||23.093||23.846||24.616||25.474||26.384||27.221||28.154||29.020||29.809||30.692||31.521||32.353||33.184||34.009||34.841||35.668
|-
|4s||12.388||13.444||14.264||14.902||15.283||16.096||17.198||17.656||18.582||18.986||19.865||20.869||21.761||22.658||23.544||24.408||25.297||26.173
|-
|3d||21.679||22.726||25.397||25.567||26.247||27.228||28.353||29.359||30.405||31.451||32.540||33.607||34.678||35.742||36.800||37.839||38.901||39.947
|-
|4p||10.881||11.932||12.746||13.460||14.084||14.977||15.811||16.435||17.140||17.723||18.562||19.411||20.369||21.265||22.181||23.122||24.030||24.957
|-
|5s||4.985||6.071||6.256||6.446||5.921||6.106||7.227||6.485||6.640||(empty)||6.756||8.192||9.512||10.629||11.617||12.538||13.404||14.218
|-
|4d|| || ||15.958||13.072||11.238||11.392||12.882||12.813||13.442||13.618||14.763||15.877||16.942||17.970||18.974||19.960||20.934||21.893
|-
|5p|| colspan="12" |&nbsp;||8.470||9.102||9.995||10.809||11.612||12.425
|}
 
==See also==
*[[Slater's rules]]
*[[Slater-type orbitals]]
*[[Electronegativity]]
 
==References==
<references />
 
==Resources==
 
*Brown, Theodore; LeMay, H.E.; & Bursten, Bruce (2002). ''Chemistry: The Central Science'' (8th revised edition). Upper Saddle River, NJ 07458: Prentice-Hall. ISBN 0-13-061142-5.
 
[[Category:Chemical bonding]]

Revision as of 02:45, 23 September 2013

Effective Nuclear Charge Diagram

The effective nuclear charge (often symbolized as or Z*) is the net positive charge or pull experienced by an electron in a multi-electron atom due to the protons in the nucleus. The term "effective" is used because the shielding effect of negatively charged electrons prevents higher orbital electrons from experiencing the full nuclear charge by the repelling effect of inner-layer electrons. The effective nuclear charge experienced by the outer shell electron is also called the core charge. It is possible to determine the strength of the nuclear charge by looking at the oxidation number of the atom.

Calculating the effective nuclear charge

In an atom with one electron, that electron experiences the full charge of the positive nucleus. In this case, the effective nuclear charge can be calculated from Coulomb's law.

However, in an atom with many electrons the outer electrons are simultaneously attracted to the positive nucleus and repelled by the negatively charged electrons. The effective nuclear charge on such an electron is given by the following equation:

where

Z is the number of protons in the nucleus (atomic number), and
S is the average number of electrons between the nucleus and the electron in question (the number of nonvalence electrons).

S can be found by the systematic application of various rule sets, the simplest of which is known as "Slater's rules" (named after John C. Slater). Douglas Hartree defined the effective Z of a Hartree-Fock orbital to be:

where

<r>H is the mean radius of the orbital for hydrogen, and
<r>Z is the mean radius of the orbital for an electron configuration with nuclear charge Z.

Note: Zeff is also often written Z*.

Example

Consider a sodium cation, a fluorine anion, and a neutral neon atom. Each has 10 electrons, and the number of nonvalence electrons is 2 (10 total electrons - 8 valence) but the effective nuclear charge varies because each has a different atomic number:

So, the sodium cation has the largest effective nuclear charge, and thus the smallest atomic radius.

Values

Updated values of screening constants were provided by Clementi et al.[1][2]

Effective Nuclear Charges
2p 33.039 34.030 35.003 35.993 36.982 37.972 38.941 39.951 40.940 41.930 42.919 43.909 44.898 45.885 46.873 47.860 48.847 49.835
3s 21.843 22.664 23.552 24.362 25.172 25.982 26.792 27.601 28.439 29.221 30.031 30.841 31.631 32.420 33.209 33.998 34.787 35.576
3p 21.303 22.168 23.093 23.846 24.616 25.474 26.384 27.221 28.154 29.020 29.809 30.692 31.521 32.353 33.184 34.009 34.841 35.668
4s 12.388 13.444 14.264 14.902 15.283 16.096 17.198 17.656 18.582 18.986 19.865 20.869 21.761 22.658 23.544 24.408 25.297 26.173
3d 21.679 22.726 25.397 25.567 26.247 27.228 28.353 29.359 30.405 31.451 32.540 33.607 34.678 35.742 36.800 37.839 38.901 39.947
4p 10.881 11.932 12.746 13.460 14.084 14.977 15.811 16.435 17.140 17.723 18.562 19.411 20.369 21.265 22.181 23.122 24.030 24.957
5s 4.985 6.071 6.256 6.446 5.921 6.106 7.227 6.485 6.640 (empty) 6.756 8.192 9.512 10.629 11.617 12.538 13.404 14.218
4d 15.958 13.072 11.238 11.392 12.882 12.813 13.442 13.618 14.763 15.877 16.942 17.970 18.974 19.960 20.934 21.893
5p   8.470 9.102 9.995 10.809 11.612 12.425

See also

References

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Resources

  • Brown, Theodore; LeMay, H.E.; & Bursten, Bruce (2002). Chemistry: The Central Science (8th revised edition). Upper Saddle River, NJ 07458: Prentice-Hall. ISBN 0-13-061142-5.