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Lattice parameters and cation distribution of solid solutions of

calcium and lead hydroxyapatite

Citation for published version (APA):

Verbeeck, R. M. H., Lassuyt, C. J., Heijligers, H. J. M., Driessens, F. C. M., & Vrolijk, J. W. G. A. (1981). Lattice

parameters and cation distribution of solid solutions of calcium and lead hydroxyapatite. Calcified Tissue

International, 33(3), 243-247. https://doi.org/10.1007/BF02409444

DOI:

10.1007/BF02409444

Document status and date:

Published: 01/01/1981

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(2)

Calcif. Tissue Int. 33, 243-247 (1981)

Calcified Tissue

International

9 1981 by Springer-Verlag

L a t t i c e P a r a m e t e r s a n d C a t i o n D i s t r i b u t i o n o f S o l i d S o l u t i o n s

o f C a l c i u m a n d L e a d H y d r o x y a p a t i t e

R. M. H. V e r b e e c k , ' C. J. Lassuyt, 1 H. J. M. Heijligers, 2 F. C. M. Driessens, 3 and J. W. G. A. Vrolijk 2

1Laboratory for Analytical Chemistry, University of Gent, J. Plateaustraat 22, B-9000 Gent, Belgium; 2Laboratory for Physical

Chemistry, University of Technology, Eindhoven; and :qnstitute of Dental Materials Science, Catholic University, P.O. Box 9101,

6500 HB Nijmegen, The Netherlands

S u m m a r y . Solid solutions o f calcium h y d r o x y a p a -

tite (CaOHA) and lead h y d r o x y a p a t i t e (PbOHA) of

the formula Ca,0.x Pbx (PO4)6 (OH)2 were prepared

by coprecipitation followed by heating at 800~ in a

stream o f CO2-free w a t e r v a p o r o f 1 atm. The sam-

ples were apatitic in the range 0 < x < 6 and con-

tained lead phosphates as a second phase at higher

Pb/Ca ratios. Lattice p a r a m e t e r s and cation dis-

tribution o f the apatitic samples were determined by

X-ray diffraction. T h e lattice p a r a m e t e r s varied

linearly with x in the range considered, whereas all

Pb 2+ were located in the sixfold position for cations.

T h e r e was a miscibility gap in the apatite series o f

solid solutions in the range 1 < x < 4, whereas

apatites in the range 6 < x < 10 were not stable

under the conditions o f preparation. It is concluded

that apatites in the range 4 < x < 6 represent a

minimum in the free energy of solid solutions be-

t w e e n C a O H A and P b O H A .

K e y words: Calcium hydroxyapatite - - L e a d hy-

droxyapatite - - Cation distribution - - Lattice param-

eters - - Solid solutions.

E x p o s u r e to lead in food and the e n v i r o n m e n t in

general or in industry in particular can cause anemia

[1], renal insufficiency [2, 3], and e n c e p h a l o p a t h y

[4], the latter resulting in disturbed behavior [5].

L e a d is retained in liver, kidneys, and blood, and

especially in bone, teeth, and brain [6]. Infants have

a relatively high retention as c o m p a r e d to adults [7].

Indications have b e e n found that lead interferes

with the metabolism o f calcium [ 8 - 1 6 ] , magnesium

[17], strontium [9], c o p p e r [1, 18], iron [18, 19], zinc

S e n d offprint r e q u e s t s to

F. C. M. Driessens at the above

address.

[20], phosphorus [8, 15], and sulfur [21, 22]. The

disappearance c u r v e s for lead excretion in blood,

plasma, hematic cells, and some o t h e r soft tissues

can be e x p r e s s e d as sums o f exponential functions.

In contrast, lead is r e m o v e d from bone tissue at a

constant and e x t r e m e l y slow rate [23]. F o r this rea-

son time integrals o f body burdens o f lead may well

be diagnosed by determination o f the lead c o n t e n t in

bones and teeth [ 2 3 - 3 1 ] , whereas m o m e n t a r y b o d y

b u r d e n s o f lead s h o u l d be d e r i v e d r a t h e r f r o m

analyses of biochemical factors [32-34]. When lead

ions are injected in the form o f lead acetate, they

not only interact with the calcified tissues [35, 36],

but they also induce ectopic calcification [37, 38].

The strong capacity o f lead ions to induce calcifica-

tion is clearly illustrated by a case study reporting

arthritis o f the hip s e c o n d a r y to r e t a i n e d bullet

fragments which c o r r o d e d w h e n in c o n t a c t with

synovial fluid [39].

L i t t l e is k n o w n a b o u t t h e p h y s i c o c h e m i c a l

background of the interaction o f lead ions with cal-

cified tissues. It might be a s s u m e d that lead ions are

incorporated in the apatite phase of the minerals in

these tissues, as the existence of lead apatite has

been established. H o w e v e r , Kato and Ogura [38]

have shown that the first lead-containing mineral in

the ectopic calcifications f o r m e d after injection o f

lead acetate in the rat is lead p y r o p h o s p h a t e . T h a t

the intensity o f the characteristic X-ray diffraction

peaks diminishes with time [38] might indicate that

this p y r o p h o s p h a t e dissolves slowly w h e r e b y the

dissolved ions react as yet with the apatitic mineral

present in the calcification. In o r d e r to gain more

insight into these processes, more basic physico-

chemical studies should be carried out.

Some investigators have p r e p a r e d solid solutions

o f calcium h y d r o x y a p a t i t e (CaOHA) and lead hy-

droxyapatite (PbOHA). According to Mtiller [40],

Narasaraju et al. [41], and Rao [42], the lattice pa-

rameters of these solid solutions b o t h v a r y linearly

(3)

244 R . M . H . Verbeeck r al.: Solid Solutions o f Ca and Pb H y d r o x y a p a t i t e

with c o m p o s i t i o n b e t w e e n t h o s e o f the pure end

m e m b e r s . On the contrary, Engel et al. [43] found

that the variation o f the c parameter with c o m p o s i -

tion deviates markedly from Vegard's law. This w a s

attributed to the preference o f Pb z+ for the sixfold

position o f the cation sublattices o f apatite. Unfor-

tunately, Engel et al. [43] determined the cation

distribution o n l y in o n e sample. In order to c h e c k

this h y p o t h e s i s and as a start for a s y s t e m a t i c

p h y s i c o c h e m i c a l study o n the interaction o f lead

ions with C a O H A , the present investigation w a s

undertaken. In this study the lattice parameters and

the cation distribution o f solid solutions o f C a O H A

and P b O H A were determined in the m o s t relevant

c o m p o s i t i o n range.

T h e o r e t i c a l C o n s i d e r a t i o n s

In the apatite structure t w o sublattices o c c u r for the

cation. Position I is fourfold and its W y c k h o f f nota-

tion is f, w h e r e a s position hi is sixfold and is de-

noted by h. Therefore, if the c h e m i c a l formula o f a

solid solution o f lead and calcium hydroxyapatite is

given by

Ca,0_•215

0 < x < 10

(1)

its structural f o r m u l a can be written as

Ca4.~xPb~x(Ca6_(,_~)xPbc,_~)x) (PO4)6(OH)2

(2)

At the temperature o f preparation, the equilibrium

Ca(l) + Pb(II) ~ Ca(II) + Pb(I)

(3)

m a y be r e a c h e d [44]. A distribution coefficient K

can then be defined as

[6 - (1 - a ) x ] [ a x ]

K = [4 - a x ] [(1 - a ) x ]

(4)

If the Pb and Ca ions h a v e no preference for either

the sixfold or the fourfold position, their distribu-

tion o v e r the c o r r e s p o n d i n g sublattices will be at

r a n d o m w h e r e b y K = 1. H o w e v e r , a preference o f

Pb for the sixfold position II and h e n c e a preference

o f Ca for the fourfold position I, as suggested by

Engel et al. [43], w o u l d result in K < < 1. In that

c a s e the cation distribution is m o s t accurately de-

termined on samples with x ~< 6. A c o n s t a n t value

for K throughout the c o m p o s i t i o n range 0 < x < 10

w o u l d m e a n that the solid solutions are ideal in the

t h e r m o d y n a m i c s e n s e [44]. In that case K is identi-

cal to the equilibrium c o n s t a n t for equation (3).

B o t h P b O H A [45, 46] and C a O H A [47] h a v e the

space group P63/m. The structure is hexagonal. Lit-

erature values for the lattice parameters a and c o f

P b O H A are s u m m a r i z e d in Table I. F o r t h o s e o f

C a O H A , see [48].

M a t e r i a l s a n d M e t h o d s

Pure C a O H A and solid solutions o f C a O H A and P b O H A were prepared according to the m e t h o d described by Wright [51] for the preparation of solid solutions o f P b O H A and strontium hy-

droxyapatite. The apatites were precipitated from a boiling aque- o u s solution o f piperidine at pH 12 by the simultm~eous and slow addition o f a solution containing the appropriate a m o u n t s of

Ca(NOa)2 and Pb(NO~)., and a H~PO4 solution. T h e p H of the

latter was adjusted to p H 12 by the addition of piperidine. Re- agent grade c h e m i c a l s were used t h r o u g h o u t . F u r t h e r details on

the method of preparation can be found elsewhere [51]. Finally, the s a m p l e s were p r e s s e d into bars u n d e r 2 x 107 N m -2 and

heated at 800~ in a s t r e a m o f COx-free w a t e r v a p o r o f l atm. After 4 h the s a m p l e s were q u e n c h e d in air, c r u s h e d , and pow- dered in an agate ball mill. The calcium and lead c o n t e n t s of the

single-phase s a m p l e s were d e t e r m i n e d by atomic a b s o r p t i o n s p e c t r o m e t r y and are s u m m a r i z e d in Table 2.

X-ray diffraction was carried out in the Philips Guinier XDC- 700 camera. T h e c a m e r a c o n s t a n t was d e t e r m i n e d with c~-AlzO3 as an internal s t a n d a r d . CuK~, radiation was used for an expo- sure time of about 8 h. T h e films were d e v e l o p e d in the usual way. D e n s i t o g r a m s were recorded on the L i n / L o g D e n s i t o m e t e r DD2 (Kipp) having logarithmic sensitivity.

The d e n s i t o g r a m s w e r e analyzed for the o c c u r r e n c e of second p h a s e s by c o m p a r i n g the d values o f e v e n t u a l extra peaks with those of k n o w n c o m p o u n d s in the q u a t e r n a r y s y s t e m CaO-PbO-

P~O~-H._,O. The cell p a r a m e t e r s a and c o f the apatite p h a s e were d e t e r m i n e d by m e a s u r i n g the position of as m a n y apatite peaks

as possible (n). A l e a s t - s q u a r e s calculation on these positions

T a b l e 1. Literature v a l u e s for the lattice parameters of pure

lead h y d r o x y a p a t i t e S u b s t a n c e a c R e f e r e n c e P b O H A 9.34 6.87 N a r a s a r a j u et al. [41] 9.86 7.22 Rao [42] 9 . 8 4 - 9 . 8 8 7 . 4 0 - 7 . 4 2 B h a t n a g a r [50] 9.89 7.28 Mtdler [40] 9.868 7.430 Wright [51] 9.877 7.429 Engel [49] 9.879 7.434 Engel [46] 9.878 7.432 N e g a s and Roth [52] 9.877 7.247 Blakeslee and Condrate [53] Preparations of the above s u b s t a n c e s have been different and

m a y have affected the results

T a b l e 2. C h e m i c a l c o m p o s i t i o n and substitution degree x of the

C a O H A - P b O H A solid solutions x~a~,,,, wt % Pb wt % C a x~r, 1 15.2 28.8 0.93 2 29.6 24.8 1.88 3 40.5 20.6 2.76 4 47.5 15.2 3.77 5 56.1 11.3 4.90 6 60.2 8.09 5.90

(4)

R. M. H. Verbeeck et al.: Solid Solutions o f C a and Pb H y d r o x y a p a t i t e 245

T a b l e 3. P h a s e c o m p o s i t i o n and lattice p a r a m e t e r s o f the apatite p h a s e in samples prepared in this study

x,~,~ Second p h a s e a c N " 0 Absent 9,416 6.885 16 1 A b s e n t 9,442 6.910 30 2 A b s e n t 9.48 ~ 6.94 ~' 20 3 A b s e n t 9,54 a 7.01 ~ 10 4 A b s e n t 9,572 7.014 27 5 A b s e n t 9.625 7.051 31 6 Pb.P~O,3(trace) 9.661 7.099 24

Nearly all peaks were very broad or e v e n double

t, N u m b e r o f reflections u s e d to calculate the lattice p a r a m e t e r s

r a m e t e r s a and c o f the apatite phase in the other

s a m p l e s p r e p a r e d in this w o r k are s u m m a r i z e d in

T a b l e 3. At xtheo~ = 6 a trace o f s e c o n d phase was

o b s e r v e d which could be identified by c o m p a r i s o n

with data o f B r i x n e r and Foris [54]. S a m p l e s at xtheo~

values o f 2 and 3 s h o w e d b r o a d and e v e n double

p e a k s suggesting the o c c u r r e n c e o f a miscibility gap

of the apatites in the range 1 < Xtheo r < 4. H o w e v e r ,

w h e n calculated f r o m the position o f the m o s t sharp

r e f l e c t i o n s , the e s t i m a t e d lattice p a r a m e t e r s o f

these samples as given in Table 3 fit r e a s o n a b l y well

within the rest o f the values. The latter vary within

e x p e r i m e n t a l e r r o r linearly with x according to

T a b l e 4. M e a n v a l u e s a n d c o r r e s p o n d i n g v a r i a n c e s for the cation distribution p a r a m e t e r a and distribution coefficient K of the C a O H A - P b O H A solid solutions

1 0.152 0.0135 0.279 0.0579

2 0.153 0.0056 0.230 0.0236

4 0.091 0.0058 0.084 0.0077

5 0.075 0.0034 0.041 0.0023

6 0.055 0.0032 0.013 0,0004

produced the best fitting values for a and c. In t h o s e i n s t a n c e s where n > 25, the a c c u r a c y is e s t i m a t e d to be better than 0.003 and 0.002 A for a and c, respectively.

In the single-phase apatitic samples the cation distributions were d e t e r m i n e d from the relative intensities o f the suitable re- flections in diffractograms obtained without addition o f the inter- nal standard. Peak a r e a w a s taken as a m e a s u r e for peak inten- sity. The c o m b i n a t i o n o f the film sensitivity and the logarithmic sensitivity o f the d e n s i t o m e t e r gives an overall linear relationship between peak and reflection intensity.

As standardization of all steps in the intensity m e a s u r e m e n t s is difficult, intensity ratios o f pairs o f reflections were used to de- termine the cation distribution. T h e s e pairs were c h o s e n so that a certain preference o f Pb ions for a certain sublattice would have a n opposite effect on their intensity and so that the absorption correction and the t e m p e r a t u r e factor could be neglected. For e a c h x value and for e a c h of the 12 c h o s e n pairs o f reflections, theoretical intensity ratios were calculated for values of a rang- ing from m i n i m u m to m a x i m u m . L o r e n t z polarization, multiplic- ity, and structure factor were taken into account. For each cho- sen pair o f reflections the value o f the distribution p a r a m e t e r a c o r r e s p o n d i n g to the m e a s u r e d intensity ratio was then ob- tained by c o m p a r i s o n with t h e s e theoretical intensity ratios. In this w a y 12 v a l u e s for a a n d K were o b t a i n e d for e a c h sample at a given x.

Results

Since the s a m p l e s with xt~eo~ > 6 w e r e found to

contain fairly large a m o u n t s o f certain lead phos-

phates as a second phase, they were not e x a m i n e d

further. The phase c o m p o s i t i o n and the lattice pa-

a = (9.410 _+ 0.005) + (0.043 ___ 0.001)x

with o-a = 0.006

(5)

and

c = (6.880 _ 0.005) + (0.036 +_ 0.001)x

with o-c = 0.006

(6)

w h e r e o- r e p r e s e n t s the standard deviation o f esti-

mate.

In Table 4, the cation distribution p a r a m e t e r a

and the distribution coefficient K are s u m m a r i z e d .

E a c h value r e p r e s e n t s the m e a n o f 12 determina-

tions c o r r e s p o n d i n g to 12 selected intensity ratios.

T h e r e s p e c t i v e v a r i a n c e s o-2~ and cr2K are also given.

F r o m the table it is seen that within the e x p e r i m e n -

tal error all Pb ions o c c u p y the sixfold position II.

T h e fact that two apatite p h a s e s are p r o b a b l y pres-

ent at x = 2 and 3 m e a n s that K and a for these

s a m p l e s in T a b l e 4 are a sort of a v e r a g e for these

t w o apatite phases, as the intensities o f the X-ray

diffraction p e a k s are m o n o t o n o u s functions o f o~

and K.

D i s c u s s i o n

T h e cell p a r a m e t e r s for o u r heat-treated s a m p l e s

both vary linearly with x within the limits of ex-

perimental error. T h e a p a r a m e t e r at x = 10 as ex-

trapolated f r o m Eq. (5) agrees fairly well with liter-

ature values c o m m o n l y r e p o r t e d for P b O H A (Table

1). H o w e v e r , t h e r e is c o n s i d e r a b l e d i s a g r e e m e n t

b e t w e e n the e x t r a p o l a t e d value for c at x = 10 [Eq.

(6)] and the c p a r a m e t e r of P b O H A (Table 1). Such

deviation f r o m V e g a r d ' s law indicates that K [Eq.

(4)] differs m a r k e d l y f r o m unity. This is c o r r o b o -

rated by the results in Table 4 showing the strong

p r e f e r e n c e o f the Pb ions for the sixfold position II

in the apatite lattice arid confirming the opinion o f

Engel et al. [43]. On this basis no ideal b e h a v i o r c a n

be e x p e c t e d for these solid solutions [44]. The pref-

e r e n c e of Pb ~+ ions for the sixfold position II m a y

(5)

246 R . M . H . Verbeeck et al.: Solid Solutions of Ca and Pb Hydroxyapatite b e r e l a t e d to t h e f a c t t h a t t h e r e is s o m e w h a t m o r e s p a c e in p o s i t i o n II t h a n in p o s i t i o n I [57]. T h e v a l u e s f o r t h e l a t t i c e p a r a m e t e r s o f t h e P b O H A - C a O H A s o l i d s o l u t i o n s i n T a b l e 3 a r e g e n - e r a l l y 0.03 A l o w e r t h a n t h o s e r e p o r t e d b y E n g e l et al. [43]. A c a l c u l a t i o n b a s e d o n t h e r e s u l t s o f E n g e l [46] s h o w s t h a t t h e d e h y d r a t i o n d e g r e e o f p u r e P b O H A at 800~ a n d f o r a p a r t i a l w a t e r v a p o r p r e s - s u r e o f 760 m m H g a m o u n t s to 3% m a x i m u m . S i n c e t h e d e h y d r a t i o n t e n d e n c y o f P b O H A - C a O H A s o l i d s o l u t i o n s d e c r e a s e s w i t h i n c r e a s i n g c a l c i u m c o n t e n t [43], it is u n l i k e l y t h a t t h e l o w e r a a n d c v a l u e s in this s t u d y a r e d u e to a p a r t i a l d e h y d r a t i o n o f t h e s a m p l e s . T h e d i s c r e p a n c y m o s t p r o b a b l y is r e l a t e d t o a d i f f e r e n t c r y s t a l - c h e m i c a l c o n s t i t u t i o n o f h e a t - t r e a t e d a n d h y d r o t h e r m a l l y t r e a t e d s o l i d s as is s h o w n f o r C a O H A [53, 55]. T h e f a c t t h a t f o r Xtheo r v a l u e s o f 2 a n d 3 t h e r e w a s a d o u b l i n g o f m o s t l i n e s in t h e X - r a y d i f f r a c t i o n p a t t e r n is i n t e r p r e t e d as t h e o c c u r r e n c e o f a m i s c i - b i l i t y g a p in t h e r a n g e 1 < Xth~or < 4. T h e f o r m a t i o n o f a s u p e r s t r u c t u r e a r o u n d x = 3 is n o t l i k e l y as it w o u l d h a v e r e s u l t e d in e x t r a l i n e s r a t h e r t h a n in a d o u b l i n g o f lines. M o r e o v e r , s u c h e x t r a l i n e s w o u l d h a v e a p p e a r e d o n l y in a n a r r o w c o m p o s i t i o n a l r a n g e a r o u n d x = 3. A m i s c i b i l i t y g a p is n o t u n c o m m o n in s e r i e s o f a p a t i t e s w i t h i s o m o r p h o u s s u b s t i t u t i o n [56] a n d m e a n s t h a t t h e r e is a m a x i m u m in t h e f r e e e n e r g y o f t h e a p a t i t e s w i t h i n t h a t r a n g e . F u r t h e r , t h e f a c t t h a t o u r p r e p a r a t i o n s in t h e r a n g e 6 < Xtheo r < 10 c o n t a i n e d fairly l a r g e a m o u n t s o f c e r t a i n l e a d p h o s p h a t e s as a s e c o n d p h a s e is an i n d i c a t i o n t h a t a p a t i t e s in t h a t r a n g e a r e n o t v e r y s t a b l e e i t h e r . T h e r e f o r e , w e c o n c l u d e t h a t a p a t i t e s in t h e r a n g e 4 < Xtheo r < 6 r e p r e s e n t a m i n i m u m in t h e f r e e e n e r g y b e t w e e n C a O H A a n d P b O H A . H e n c e o n e s h o u l d e x p e c t t h a t i n c o r p o r a t i o n o f Pb 2+ i o n s in b o n e a n d t e e t h r e s u l t s in t h e f o r m a t i o n o f a s e p a r a t e ( P b , C a ) O H A p h a s e s o m e w h e r e in t h e r a n g e 4 < Xtheo r < 6, at l e a s t as f a r as t h e m i n e r a l s in b o n e a n d t e e t h c a n b e c o m p a r e d w i t h C a O H A . In t h e f o l l o w - ing s t u d y w e will c a r r y o u t s o l u b i l i t y d e t e r m i n a t i o n s o n t h e a p a t i t e s p r e p a r e d in this s t u d y in o r d e r to i n v e s t i g a t e w h e t h e r this h y p o t h e s i s is c o r r e c t f o r in v i v o c o n d i t i o n s o r w h e t h e r o t h e r , e v e n t u a l l y h y - d r a t e d s o l i d p h a s e s ( e . g . , P b H P O 4 ) i n t e r f e r e in t h e c o n t r o l o f t h e s o l u b i l i t y b e h a v i o r . R e f e r e n c e s

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