Skip to main content
Journal of Research of the National Bureau of Standards. Section A, Physics and Chemistry logoLink to Journal of Research of the National Bureau of Standards. Section A, Physics and Chemistry
. 1973 Nov-Dec;77A(6):705–711. doi: 10.6028/jres.077A.042

Temperature-Pressure Phase Relationships in Niobium Pentoxide

J L Waring 1, R S Roth 1, H S Parker 1
PMCID: PMC6728495  PMID: 32189764

Abstract

A pressure-temperature (PT) section of the phase equilibrium diagram for Nb2O5 has been determined. Four single phase regions, H-Nb2O5, B-Nb2O5, and two L-Nb2O5 areas, were characterized by x-ray powder diffraction data. The superstructure of L-Nb2O5 was indexed on the basis of similarities to the known superstructures of L-Ta2O5 and confirmed with single crystal electron diffraction data. The correct unit cell is orthorhombic with a = 6.168, b = 29.312, c = 3.938 Å, with the b axis 8 times the subcell (8 × 3.664 Å).

Keywords: Niobium pentoxide, phase relationships, pressure, temperature

1. Introduction

Niobium pentoxide has been reported to occur in at least eight different polymorphic forms under varying experimental conditions. The polymorphs of Nb2O5 and their structural relationships to each other have been discussed by A. D. Wadsley and S. Andersson [1].1 These authors postulated that some of the various modifications should have stability fields in the relevant ranges of the pressure-temperature (PT) phase diagram. They put forward a “not impossible” phase diagram (fig. 1) based on no experimental evidence. S. Tamura [2] reported a temperature-pressure diagram (fig. 2) for Nb2O5 postulating the boundaries between H-Nb2O5 and L-Nb2O5 and B-Nb2O5 and L-Nb2O5 based on experiments utilizing an opposed piston apparatus. H-Nb2O5 is the stable polymorph which occurs at high temperatures and atmospheric pressure, L-Nb2O5 is the metastable polymorph formed during precipitation and B-Nb2O5 is the high pressure form [1]. In the present study only these three previously reported phases were found to occur in the system at the temperatures and pressures studied.

Figure 1.

Figure 1.

Tentative temperature-pressure phase diagram for various Nb2O5 modifications (taken from Wadsley and Andersson [1] and modified according to present notation).

Figure 2.

Figure 2.

Pressure/temperature/structure relationships for Nb2O5 (after Tamura [2]).

In this study, it was necessary to determine which of the multitude of possible polymorphs represent equilibrium phases and which represent metastable phases. The Nb2O5 specimens were equilibrated in an apparatus which is capable of heating materials in a uniform temperature zone up to about 1400°C and 150,000 psi2 isostatic pressure in an environment free of contaminants.

2. Sample Preparation

The Nb2O5 used in this investigation was found by spectrographic analysis to contain less than about 0.01 percent Si, 0.001 percent Ca and Mg. The presence of As, Cu, and Ta was questionable. The starting materials were prepared as follows: The Nb2O5 (low temperature form) was dried at 130°C for 19 h. Portions of the dried material were sealed in 5 mm O.D. × 25 mm long Pt tubes and heated to 1450°C for 60 h to form H-Nb2O5, the high temperature polymorph. This material was reannealed in air at 1000°C for 1 h to minimize any slight reduction which may have occurred. The B-polymorph of Nb2O5 was formed by heating the high temperature modification (H-Nb2O5) at 900°C for 19 h at about 70,500 psi. For some experiments, LiNbO3 or distilled H2O was added to increase crystallinity and to determine if such impurities affect the equilibrium phase assemblage.

3. Apparatus

An internally heated pressure system similar to that described by Yoder [3] was used in this investigation. A block diagram of the apparatus is shown in figure 3. An air operated, two stage compressor (labeled A) supplies argon gas to the system at pressure to 30,000 psi. For higher initial pressures the valve (labeled B) is closed and the moving piston of an intensifier (labeled C) is advanced against the head of gas which has filled the vessel. The intensifier piston is advanced by hydraulic pressure supplied by an air driven oil compressor. The differential ratio of the intensifier is 5:1 thus providing a maximum pressure of 150,000 psi. The valve (labeled D) isolates the pressure vessel during a run. Pressures of up to 150,000 psi can be obtained in a few minutes provided the system is tight. Since a minimum of 16 h was needed to achieve equilibrium in most of the samples studied, at least in the lower PT range, particular attention had to be paid to obtaining a relatively leak free system. Experimental results were discarded if a pressure drop greater than 500 psi occurred during a run.

Figure 3.

Figure 3.

Schematic block diagram of pressure-temperature apparatus having a working range up to 1400°C and 150,000 p.s.i.

3.1. Pressure Measurement

The pressure was determined as a function of the change in resistance of a “seasoned” manganin wire coil when measured with a dc Carey-Foster Bridge [4]. The resistance of the manganin coils was approximately equal to 120 Ω and the coils were calibrated by the supplier against a dead weight gage. Two coils were used for a comparison measurement. One coil acted as a pressure sensor and the other served as a dummy gage for temperature compensation. A least squares fit by computer analysis of the correction data for the manganin coils used in this study has shown that the resistance-pressure curve in the range 0–150,000 psi can be described best by a parabolic equation of the type R = B0 + B1P + B2P2 where B0 = 1.20357, B1 = 1.9926470 × 10−5 and B2 = 8.0085893 × 10−13. Errors in absolute pressure may be as much as 20 bar at 150,000 psi due to uncertainties in the pressure scale [3].

3.2. Temperature Measurement

The temperature was measured with a Pt-Pt10 percent Rh thermocouple. Bell [5] has shown that the effect of pressure on Pt-10 percent Rh thermocouples at the pressures attained in this work are within the limits of error in the temperature measurement. For this reason no correction for pressure has been applied to the temperature measurements. The temperatures reported can be considered accurate to at least ± 20°C. Yoder [3] reported the results of probing the thermal gradient of his system with a thermocouple. A zone of even heating ± 5°C was found to exist over a distance of about 5 cm. As our system is nearly identical, this time consuming process was not repeated.

4. Phase Equilibria

A PT phase equilibrium diagram for Nb2O5 (fig. 4) has been constructed from the x-ray data given in table 1. These data were obtained from specimens quenched (thermocouple indicates cooling to ambient temperature in less than a minute) by turning off the electrical power to the furnace and then reducing the pressure. Equilibrium was considered to have been approached when the x-ray powder diffraction patterns of specimens successively heated for longer times and/or at higher temperatures and/or pressures (quenched to ambient temperature and pressure) showed no significant change. X-ray diffraction powder patterns were made using a high angle recording Geiger counter diffractometer and nickel-filtered copper radiation with the Geiger counter scanning the 2θ angular range at 1/4° 2θ/min and the radiation being recorded on the chart at 1° 2θ/in. The unit cell dimensions reported are estimated to be accurate within about two standard deviations.

Figure 4. Pressure-temperature (P–T) phase equilibrium diagram for Nb2O5.

Figure 4.

Dot dash curves – delineate phase boundaries which could not be determined. Dashed curve – delineates phase boundaries where reversibility was not established.

◯–L-Nb2O5

+ –H-Nb2O5

◇–B-Nb2O5

Symbols refer to phases interpreted as equilibrium (see table 1 for experimental data).

Table 1.

Temperature-Pressure Experimental Data for Nb2O5.

Heat Treatmenta/b/ X-ray Diffraction Analysesc/
Temp
°C
Time
hr
Pressure
Psi
600 144 103,000 H → H + L
L → L + tr H
700 1 89,000 H → H + L
L → L
700 168 108,500 H → L + tr H
L → L
730 72 66, 200 B → B
746 22 101,100 H → L + H + tr B
L → L + tr H and B
750 48 63,100 H → B
L → B
750 96 77,200 H → L + H
L → L + tr B
750 64 82,400 B → B
750 16 89,400 H → L + tr H
L → L
750 127 107,200 B → B
751 168 108,000 H → L
L → L
775 115 47,500 H → H
L → L + tr H
B → B + tr H
775 24 54,760 H → B + tr H
L → B + L
775 43 66,540 H → B + tr L
L → B + L
800 19 64,000 L → L + tr B
800 21 82,000 L → L + tr B
800 68 92,000 H → B + tr L
L → B + L
800 24 105,000 H → B + L
L → B + L
800 19 118,000 H → B+ L
L → L + H
B → B
850 120 48,700 H → H
L → L + H
850 144 51,400 H → B + tr H
L → B + L
875 24 50,000 H → H
L → B + L
900 112 47,500 L → L + tr H
900 19 68,000 H → B
900 16 70,400 H → B + H
L → B + L
900 16 82,500 H → B + tr L
L → B + L
900 36 104,000 H → B + tr L
L → B + L
950 17 48,300 L → L + H
951 64 70,600 H → B + L
L → L + tr B
965 64 75,000 H → L
995 65 79,160 H → L
L → L
1000 19 60,000 L → L
1000 16 65,200 B → L
1000 48 98,000 H → L + B
L → B + tr H
1050 16 53,000 H → B + L + tr H
L → B + L
1050 192 60,750 H → L
1050 16 75,500 H → L
1050 16 100,000 H → L
H → L
1100 16 77,700 H → L
1150 289 46,600 H → H
L → L + tr H
1150 144 60,600 H → H
L → H
1150 113 69,500 H → L
L → L
a/

The starting materials were prepared as follows: L-Nb2O5 -dried at 130°C for 19 hours, H-Nb2O5 - calcined at 1450°C for 60 hours in large sealed Pt tube and reannealed in air at 1OOO°C for one hour. B-Nb2O5 - H-Nb2O5 was heated at 900°C for 19 hours in a series of small Pt tubes at a pressure of 70,500 psi.

b/

All specimens were quenched in sealed Pt tubes. Some specimens were heated at appropriate temperatures in Au tubes and it was found that for Nb2O5 the experimental results were the same for both the Pt and Au tubes.

c/

The phases identified are given in the order of the amount present at room temperature. The phases are not necessarily those present at the temperature and pressure to which the specimen was heated.

H = high temperature-low pressure polymorph of Nb2O5

L-Nb2O5 = represents both L-Nb2O5 and L′Nb2O5 which occur experimentally in two different portions of the system separated by the field of B-Nb2O5. The x-ray patterns of the specimens prepared in these two fields are identical except for degree of crystallinity.

B = intermediate temperature and high pressure polymorph of Nb2O5.

The phase(s) underlined have been interpreted as non-equilibrium under the specified temperature-pressure conditions.

The phase diagram can be described as consisting of four single phase regions in the temperature-pressure range investigated. They are designated H-Nb2O5, L-Nb2O5, B-Nb2O5 and L′-Nb2O5. In a previous study the N-form of Nb2O5 was synthesized at atmospheric pressure with the addition of LiNbO3 [6]. However, in the present study this phase was found to transform to B-Nb2O5 at 800°C and 64,000 psi and may be considered to become unstable with increasing pressure. No other polymorphs of Nb2O5 have been found to occur in this study.

4.1. H-Nb2O5 (High Temperature Form)

The crystal structure of the high temperature form of Nb2O5 (H-Nb2O5) was reported by Gatehouse and Wadsley [7]. The structure consists of infinite chains of 3 × 5 blocks of octahedra at one level and isolated blocks of 3 × 4 octahedra at the next level with tetrahedral positions at the block junctions. This phase, with a reported x-ray density of 4.55 [8], was found to occur at the highest temperature and lowest pressure (fig. 4). All experiments conducted in the PT range lower than that given in table 1 and figure 4 showed no change in the starting material. Therefore, the low temperature boundary of the H-Nb2O5 field could not be determined because equilibrium could not be achieved in this portion of the system in laboratory time.

4.2. B-Nb2O5

The existence of B-Nb2O5 was first reported by Laves, Petter and Wulf [9] who described it as zeta-Nb2O5. Schäfer, Schulte, and Gruehn [10] formed several new phases from the reaction Nb2O5(s) + 3NbX5 (g) ⇄ 5NbOX3 (g) X = Cl, Br, or I. One of the new phases formed in this reaction was called B and is the same phase which Laves named zeta. In this paper, the B-nomenclature is used. The stability field of B is shown in figure 4. B-Nb2O5 is thus the medium temperature, high pressure polymorph of Nb2O5. B-Nb2O5 has not been previously synthesized by pressure equilibrium conditions below about 30 kbar [2], but was found to form under equilibrium conditions in the present work at pressures as low as 3.5 kbar. This phase can be transformed reversibly, B-Nb2O5 ⇆ L-Nb2O5 and B-Nb2O5 ⇄ H-Nb2O5. However, B-Nb2O5 would not revert to L-Nb2O5 at the low temperature boundary (L′). This phase has been indexed after Laves, Petter, and Wulf [9] on the basis of a monoclinic unit cell. The parameters, a = 12.744, b = 4.884, c = 5.563 Å, and β = 105°1.9′, were refined by least squares analyses from the indexed x-ray powder pattern given in table 2.

Table 2.

Indexed X-ray Diffraction Powder Pattern for B-Nb2O5 (CuKα radiation)a/

Hkℓb/ dobs obs calc Ic/
200 6.16 14.37 14.38 14
111 3.644 24.42 24.41 79
111 3.315 26.87 26.87 64
400 3.077 28.99 28.99 100
311 2.982 29.94 29.94 81
002 2.6868 33.32 33.33 43
311 2.5034 35.84 35.83 31
020 2.4422 36.77 36.77 11
402 2.3480 38.30 38.31 7
021 2.2218 40.57 40.54 14
511 40.55
112 40.59
510 2.1980 41.02 41.03 12
221 2.1667 41.65 41.65 7
600 2.0518 44.10 44.11 17
420 1.9133 47.48 47.49 29
511 1.8879 48.16 48.18 7
602 1.8827 48.30 48.30 7
022 1.8068 50.47 50.46 43
402 1.8057 50.50 50.52 36
113 1.7233 53.10 53.10 10
313 1.7081 53.61 53.59 21
711 1.7028 53.79 53.81 57
422 1.6920 54.16 54.14 29
130 1.6143 57.00 57.00 7
113 57.01
620 1.5710 58.72 58.73 6
131 1.5604 59.16 59.15 6
800 1.5382 60.10 60.09 13
802 1.5150 61.12 61.11 6
331 1.4947 62.04 62.05 9
622 1.4915 62.19 62.20 14
711 1.4831 62.58 62.60 26
602 1.4577 63.80 63.78 4
422 1.4512 64.10 64.10 7
313 1.4378 64.79 64.79 6
331 1.4217 65.62 65.62 14
713 1.3965 66.95 66.93 7
004 1.3433 69.98 69.99 4
820 1.3013 72.59 72.56 7
822 1.2784 73.50 73.49 7
604 73.52
a/

Specimen heated to 900°C for 19 hrs at 70,500 psi in a sealed Pt tube and quenched.

b/

Indexed on the basis of a monoclinic unit cell a = 12.744 ± 0.001Å, b = 4.8845 ± 0.0006Å, c = 5.5629 ± 0.0006Å and β=105°1.9′±0.5′.

c/

Observed intensity, peak height.

4.3. L-Nb2O5 (Low Temperature Form)

a. Stability

The low temperature form of Nb2O5 (L-Nb2O5) was first reported by Brauer [11]. This is the apparently metastable form obtained when the material is precipitated from solution and crystallized at low temperatures. When heated this phase will gradually change to poorly formed H-Nb2O5. which becomes more crystalline with increasing time and temperature. Once H-Nb2O5 is formed it does not revert to L-Nb2O5 at atmospheric pressure at any temperature.

The only oxide known to stabilize L-Nb2O5 at a temperature in excess of 1000°C at ambient pressure is Sb2O4 [12]. However, both F and (OH) probably also can be incorporated into this structure type [13, 14] which may also result in stabilization. Apparently L-Nb2O5 has a stability field at higher pressures and temperatures, as postulated by Wadsley and Andersson [1] and by Tamura [2]. In the present work, H-Nb2O5 was transformed to L-Nb2O5 and in turn L-Nb2O5 was transformed to H-Nb2O5 (see table 1). In figure 4, L-Nb2O5 is shown to occur as both the low temperature-high pressure and high temperature-high pressure (L′-Nb2O5) forms of Nb2O5 (see discussion sec. 5).

b. Structure

Numerous attempts to index the x-ray powder diffraction pattern of L-Nb2O5 have been reported in the literature. All such previous attempts were based on very limited powder data. Frevel and Rinn [15] first indexed L-Nb2O5 with a monoclinic unit cell and the orthorhombic subcell was indicated by Holser [16] to be similar to that of Ta2O5 and U3O8. An orthorhombic unit cell for L-Nb2O5 was proposed by Zvinchuck [17] with a b axis approximately 12 times the subcell. Terao [18] also showed an orthorhombic subcell and postulated a monoclinic supercell for L-Nb2O5 very similar to that of Frevel and Rinn [15]. From selected area electron diffraction of oxidized thin films, Spyridelis, Delavignette, and Amelinckx [19] reported that “in niobium pentoxide the spacing between the super-lattice spots in the linear group is somewhat larger than in tantalum pentoxide corresponding to a smaller long spacing in direct space (which varies from 20 to 30 Å)”. The authors stated that although the specimen temperature is difficult to estimate on beam heating they felt that sufficient specimen heating had occurred so that they were observing diffraction data taken from a specimen of H-Nb2O5. Subsequently, precharacterized specimens of H-Nb2O5 were examined by Allpress, Sanders and Wadsley [20] by electron diffraction and found to be much different from the films described by Spyridelis et al. [19]. They concluded that, “in our opinion these films are much more likely to consist of low-temperature T-Nb2O5 (L-Nb2O5) or an oxygen-deficient phase, or a mixture of phases closely related to it.”

With increased temperature and pressure L-Nb2O5 was found in the present work to become more crystalline and a number of superstructure lines become clearly evident in the x-ray diffraction pattern. This pattern is very similar to that of the phase 15Ta2O5 · 2WO3, the smallest unit cell found for the L-Ta2O5 (L-Nb2O5) type phases [21, 22, 23]. The crystal structure of 15Ta2O5 · 2WO3 has been reported by Stephenson and Roth [24] and the x-ray diffraction powder pattern was indexed on the basis of an orthorhombic unit cell with a = 6.175, b = 29.29, and c = 3.874 Å with the aid of intensities obtained from single crystal diffractometer data. For this composition, the b-axis is eight times the subcell (b = 3.661 × 8 = 29.29 Å).

In the present work all of the lines of the powder pattern of L-Nb2O5 can be indexed on the basis of an orthorhombic cell with a = 6.168 ± .001, b = 29.312 ± .001 and c = 3.936 ± .001 Å, with a and c similar to the values previously reported for the subcell. As is the case with 15Ta2O5 · 2WO3, the b axis exhibits a multiplicity of 8 times the subcell and the true b axis is b = 3.664 × 8 = 29.312 ± .001 Å. The indexed x-ray diffraction powder pattern for L-Nb2O5 is given in table 3.3

Table 3.

Indexed X-Ray Diffraction Powder Pattern for L-Nb2O5 (CuKα radiation)a/

Hkℓb/ dobs obs calc Iobsc/ Icalcd/
130 5.217 16.98 16.98 5 6
060 4.886 18.14 18.14 1 2
001 3.934 22.58 22.57 88 100
170 25.70 3
180 3.151 28.30 28.31 100 82
200 3.085 28.92 28.93 44 33
210 3.0680 29.08 29.09 15 22
190 31.03 <1
250 2.7298 32.78 32.78 5 1
260 2.6078 34.36 34.36 3 1
171 2.6080 34.46 34.46 1 2
181 2.4597 36.50 36.50 48 36
201 2.4278 37.00 37.00 21 14
211 2.4200 37.12 37.13 10 9
2, 10, 0 2.1250 42.51 42.51 3 1
1, 13, 0 2.1177 42.66 42.66 4 2
320 44.46 1
2, 11, 0 2.1534 44.91 44.92 6 1
330 2.0128 45.00 45.02 6 3
1, 14, 0 1.9828 45.72 45.72 1 2
002 1.9689 46.06 46.08 24 19
1, 13, 1 1.8646 48.80 48.79 6 2
370 49.34 2
0, 16, 0 1.8322 49.72 49.73 16 8
321 1.8084 50.42 50.41 1 1
380 1.7931 50.88 50.88 23 12
331 50.90
390 52.60 1
371 1.6693 54.96 54.96 24 20
182 54.96
0, 16, 1 1.6603 55.27 55.26 23 12
202 1.6592 55.32 55.32 23 12
2, 15, 0 1.6507 55.63 55.63 3 2
381 1.6316 56.34 56.34 15 9
391 57.94 1
2, 16, 0 1.5750 58.56 58.56 10 6
400 1.5420 59.94 59.93 4 1
410 1.5396 60.04 60.03 4 1
3, 13, 0 1.5195 60.92 60.93 3 <1
450 1.4912 62.20 62.19 1 <1
460 63.18 1
3, 14, 0 63.34 1
2, 16, 1 1.4622 63.58 63.57 9 5
401 1.4351 64.92 64.89 4 1
332 1.4070 66.38 66.39 3 1
372 69.80 1
0, 16, 2 1.3409 70.12 70.12 5 4
382 1.3255 71.06 71.06 8 6
003 71.90 2
a/

Specimen heated to 700°C at 108,500 psi for 168 hours in a sealed Pt tube and quenched.

b/

Indexed on the basis of an orthorhombic unit cell a = 6.199Å, b = 29.124Å, and c = 3.938Å.

c/

Observed intensity peak heights

d/

Calculated peak intensity using Fortran program described by D. Smith [25] and modified by E. Evans [26] (based on assumptions given in text).

Selected area electron diffraction patterns of L-Nb2O5 were made by J. G. Allpress, CSIRO, Melbourne, Australia, from a specimen heated to 1000°C at 70,000 psi for 19 h. These patterns confirm that the correct unit cell is dimensionally orthorhombic with the parameters derived from the powder data. A typical example of diffraction from the hkO plane is shown in figure 5. It can be seen in this diffraction pattern that there is a multiplicity of 8 along the b axis.

Figure 5. Selected area electron diffraction photograph of the hk0 plane of a crystal of L-Nb2O5 taken from a specimen heated to 1000°C at 70,000 psi for 19 hours.

Figure 5.

The superstructure of 8 times the subcell is clearly evident, as marked on the lower margin.

For a phase with m = 8 the ideal composition is M16O42 [21, 23, 24]. The compound 15Ta2O5 · 2WO3 has the formula Ta15WO40.5 for eight subcells whereas the low temperature form of Nb2O5 would correspond to Nb16O40 with two oxygen ions missing and would have a slightly different ordering scheme. Since the crystal structure of 15Ta2O5 · 2WO3 has been reported from single crystal data [24] it is possible to calculate the intensities of the x-ray diffraction powder pattern of this material. The Fortran program used for the computation was developed by Smith [25] and modified by Evans [26]. The calculated integrated intensities of the powder pattern agree quite well with those published for the observed powder data [22]. The integrated intensities for the L-Nb2O5 powder pattern were calculated utilizing the same coordinates. The following assumptions were made for the calculation: space group Pm was chosen, and the z coordinates were fixed either at 0 or 1/2. Oxygen number 21 (notation of [24]) was found to be absent 3 out of 4 times in two unit cells of 15Ta2O5 · 2WO3 and assumed to be completely absent in Nb2O5. The calculated peak intensities of L-Nb2O5 [25] (given in table 3) were found to be in good agreement with those observed in the x-ray powder diffraction pattern and to agree within experimental error with those calculated for 15Ta2O5 · 2WO3. The L-Nb2O5 specimen from which these computations were made was heated at 700°C for 168 h at 108,500 psi. Since crystals in this specimen were too small for single crystal x-ray diffraction studies, an attempt was made to grow single crystals of low Nb2O5 under pressure by the addition of H2O. The resulting material was still very fine grained and unsuitable for single crystal x-ray diffraction studies. The x-ray powder pattern was indexed on the basis of a similar orthorhombic cell with the b axis multiplicity of 8 and slightly different unit cell dimensions, a = 6.199 Å, b = 3.640 × 8 = 29.124 Å, and c = 3.938 Å.

5. Discussion

In figure 4 L–Nb2O5 and L′-Nb2O5 are shown to occur in two different portions of the system, separated by the field of B-Nb2O5. The x-ray diffraction patterns of specimens prepared in these two fields are identical except for degree of crystallinity. There are at least two possible interpretations of the data.

The first possibility is that an unknown high temperature phase may be postulated to cool metastably through the B-field and then transform to a stable phase of the L-Nb2O5 type. The low temperature form of Nb2O5 may possibly go through an infinite series of structurally subtle transitions of the sort reported for L-Ta2O5 [21, 24] involving a change in the multiplicity of the b axis. This type of transition would involve a change in vacancy ordering and therefore in density. The structure of this original high temperature phase is, or course unknown, but may be postulated as being similar to H-Ta2O5 (previously found for Nb2O5 only from melted specimens containing some ZrO2 [27]).

The second possibility is that a high temperature-high pressure polymorph may be assumed to be a phase of the L-Nb2O5 type which, on cooling through the B-field metastably, goes through a series of transitions to the m = 8 phase at atmospheric temperature and pressure. In the first case L-Nb2O5 is the stable phase only in the low temperature-high pressure region. In the second case L-Nb2O5 is stable only in the high temperature-high pressure region and the B-polymorph is stable to ambient temperature at high pressures. Either case is equally possible even if the m = 8 phase is maintained at all temperatures and pressures. The correct situation could only be solved by a high resolution high pressure-high temperature (above 900°C) x-ray study. Unfortunately such an apparatus was not available.

Acknowledgments

The authors wish to express their thanks to J. G. Allpress, CSIRO, Melbourne, Australia, for the electron diffraction examination, to H. Yoder and G. Speicher of the Geophysical Laboratory, Carnegie Institute of Washington for their many helpful comments during the course of this work, and to J. Filliben of the National Bureau of Standards for his help in the mathematical computation involved in the pressure measurement. The writers are especially indebted to instrument maker L. Schneider of NBS for his assistance in repairing and modifying the equipment.

Footnotes

1

Figures in brackets indicate the literature references at the end of this paper.

2

The use of psi, bar, and kbar follows the current common practice of workers in the field. Note that 1 bar = 105 N/m2 (or pascal) = 106 dyn/cm2 = 0.9869 atm = 14.504 psi. The accepted international standard (SI) unit of pressure is the pascal or newton per meter squared.

3

B. Nolander and R. Norin (Acta Chem. Scand. 26 3814 (1972)) have also indexed a powder pattern of “T-Nb2O5” with the unit cell: a = 6.170, b = 29.25, c = 3.928 Å.

6. References

  • [1].Wadsley A. D., and Andersson S., Perspectives in Structural Chemistry Vol. III, p. 1, edited by Dunitz J. D. and Ibers J. A. (John Wiley and Sons, New York, 1970). [Google Scholar]
  • [2].Tamura S., J. Mater. Sci. 7 298 (1972). [Google Scholar]
  • [3].Yoder H. S. Jr., Trans. Amer. Geophy. Union 31 827 (1950). [Google Scholar]
  • [4].Laus F. A., Electrical Measurements, (McGraw-Hill, New York, 1938). [Google Scholar]
  • [5].Bell P. M., Boyd F. R. Jr., and England J. L., Accurate Characterization of the High-Pressure Environment, Nat. Bur. Stand. (U.S.), Spec. Publ. 326, p. 63, edited by Lloyd E. C. (1971). [Google Scholar]
  • [6].Roth R. S., Parker H. S., Brower W. S., and Waring J. L., Fast Ion Transport in Solids, Solid State Batteries and Devices, sponsored by Advanced Study Institute, Belgirate, Italy (1972). Edited by vanGool W. (North Holland Publishing Co., Amsterdam, Holland, 1973), p. 217. [Google Scholar]
  • [7].Gatehouse B. M., and Wadsley A. D., Acta Cryst. 17 1545 (1964). [Google Scholar]
  • [8].Holzberg F., Reisman A., Berry M., and Berkenbilt M., J. Am. Chem. Soc. 81 3182 (1959). [Google Scholar]
  • [9].Laves F., Petter W., and Wulf H., Naturwissenschaften 51 633 (1964). [Google Scholar]
  • [10].Schäfer H., Schulte F., and Gruehn R., Angew. Chem. 76 536 (1964). [Google Scholar]
  • [11].Brauer G., Z. anorg. allgem Chem. 248 1 (1941). [Google Scholar]
  • [12].Roth R. S., and Waring J. L., Amer. Min. 48 1348 (1963). [Google Scholar]
  • [13].Andersson S., and Åström, Acta Chemica Scan. 18 2233 (1964). [Google Scholar]
  • [14].Jahnberg L., and Andersson S., Acta Chemica Scan. 21 615 (1967). [Google Scholar]
  • [15].Frevel L. K., and Rinn H. N., Anal. Chem. 27 1329 (1955). [Google Scholar]
  • [16].Holser W. T., Acta Cryst. 9 196 (1956). [Google Scholar]
  • [17].Zvinchuck R. A., Crystallography C.C.C.R. 3 744 (1958). [Google Scholar]
  • [18].Terao N., Japanese Journal of Applied Physics 2 156 (1963). [Google Scholar]
  • [19].Spyridelis J. S., Delavignette P., and Amelinckx S., Phys. stat. sol. 19 683 (1967). [Google Scholar]
  • [20].Allpress J. G., Sanders J. V., and Wadsley A. D., Phys. stat. sol. 25 544 (1968). [Google Scholar]
  • [21].Roth R. S., and Waring J. L., J. Res. Nat. Bur. Stand. (U.S.), 74A (Phys. and Chem.), No. 4, 485–493 (Jul-Aug 1970). [DOI] [PMC free article] [PubMed] [Google Scholar]
  • [22].Roth R. S., Waring J. L., and Parker H. S., J. Solid State Chem. 2 445 (1970). [Google Scholar]
  • [23].Roth R. S., and Stephenson N. C., The Chemistry of Extended Defects in Non-Metallic Solids, p. 167, Edited by Eyring L. and O’Keeffe M., (North Holland Publishing Co., Amsterdam, 1970). [Google Scholar]
  • [24].Stephenson N. C., and Roth R. S., Acta Cryst. B27 1110 (1971). [Google Scholar]
  • [25].Smith D. K., Revised A. Program for Calculating Powder Diffraction Patterns, Lawrence Radiation Laboratory, Livermore, Calif. [Google Scholar]
  • [26].Personal communication E. Evans, National Bureau of Standards (1973). [Google Scholar]
  • [27].Roth R. S., Waring J. L., Brower W. S., and Parker H. S., NBS Special Publ. 364, p. 183, [Google Scholar]; Proceedings of 5th Materials Research Symposium, Edited by Roth R. S. and Schneider S. J. (1972). [Google Scholar]

Articles from Journal of Research of the National Bureau of Standards. Section A, Physics and Chemistry are provided here courtesy of National Institute of Standards and Technology

RESOURCES