Prativa Pramanik

Dr. Prativa Pramanik


Research Focus & Metrics

Academic Career Length

11Years (2016-Present)

(Calculated once Scilit publication data is synced: current year − year of first publication + 1)

Representative Publications

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19 May 2017 in Journal of Applied Physics
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Journal Article
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SSS. Singh
S. Singh
PPPrativa Pramanik
Prativa Pramanik
SSSambasivam Sangaraju
Sambasivam Sangaraju
AMA. Mallick
A. Mallick
LGLars Giebeler
Lars Giebeler
STS. Thota
S. Thota
Finite-size (d = 5.4–112 nm) and surface effects on the structural, optical, and magnetic properties of ferrimagnetic inverse-spinel MnCo2O4 are reported. For d ≥ 87 nm, partial tetragonal distortion of the inverse spinel-lattice was observed. The Curie temperature TC of MnCo2O4 nanostructures, as determined by dc-magnetic susceptibility (χ) measurements, follows a finite-size scaling relation TC(d) = TC(∞)[1−(ξ0/d)λ] with a shift exponent λ = 0.75 ± 0.15 and microscopic correlation length ξ0 = 1.4 ± 0.3 nm, which is consistent with the mean field theory. For T > TC, χ(T) fits Néel's expression for the two-sublattice model with antiferromagnetic molecular field (exchange) constants NBB ∼ 85.16 (JBB ∼ 2.94 × 10−22 J), NAB ∼ 110.96 (JAB ∼ 1.91 × 10−22 J), and NAA ∼ 43.8 (JAA ∼ 1.13 × 10−22 J) and asymptotic Curie temperature Ta ∼ 717.63 K. The optical energy bandgap Eg, evaluated from the Kubelka-Munk function ( [ F ( R ∞ ) ℏ ω ] 2 = C2( ℏ ω - Eg)) is blueshifted to 2.4 eV (d ∼ 5.4 nm) from 1.73 eV (d ∼ 112 nm) due to the quantum confinement and non-stoichiometry. The role of tetragonal distortion and grain-size-effects in the intensity of crystal field transitions and variation in the magnetic ordering are further discussed and compared with Co3O4 nanostructures.

13 September 2017 in Journal of Physics: Condensed Matter
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PPPrativa Pramanik
Prativa Pramanik
STSubhash Thota
Subhash Thota
SSSobhit Singh
Sobhit Singh
DJDeep Chandra Joshi
Deep Chandra Joshi
BWBruno Weise
Bruno Weise
MSM S Seehra
M S Seehra
Reported here are the results and their analysis from our detailed investigations of the effects of Cu doping ( x ⩽ 0.2 ) on the electronic structure and magnetic properties of the spinel M n C o 2 O 4 . A detailed comparison is given for the x = 0 and x = 0.2 cases for both the bulk-like samples and nanoparticles. The electronic structure determined from x-ray photoelectron spectroscopy and Rietveld analysis of x-ray diffraction patterns shows the structure to be: ( C o 3 + ) A [ M n 3 + C o ( 1 − x ) 2 + C u x 2 + ] B O 4 i.e. C u 2 + substitutes for C o 2 + on the octahedral B-sites. For the bulk samples, the ferrimagnetic T C = 184 K for x = 0 is lowered to T C = 167 K for the x = 0.2 sample, this decrease being due to the effect of Cu doping. For the nanosize x = 0 ( x = 0.2 ) sample, the lower T C = 165 K ( T C = 155 K) is observed using ∂ ( χ d c T ) / ∂ T analysis, this lowering being due to finite size effects. For T > T C , fits of dc paramagnetic susceptibility data of χ − 1 versus T in nanosize samples to the Néel expression are used to determine the exchange interactions between the A and B sites with exchange constants: J A A / k B ∼ 8.4 K (4.1 K), J B B / k B ∼ 21.2 K (16.3 K) and J A B / k B ∼ 13.9 K (13.8 K) for x = 0 ( 0.2 ) . The temperature dependence of ac susceptibilities χ ′ ( T ) and χ ″ ( T ) at different frequencies shows that in bulk samples of x = 0 and x = 0.2 , the transition at T C is the normal second order transition. But for the nanosize x = 0 and 0.2 samples, analysis of the ac susceptibilities shows that the ferrimagnetic transition at T C is followed by a re-entrant spin-glass transition at lower temperatures T S G ∼ 162 K (138 K) for x = 0 ( x = 0.20 ). Analysis of the ac susceptibilities,

16 April 2019 in Physical Review B
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PPPrativa Pramanik
Prativa Pramanik
SGS. Ghosh
S. Ghosh
PYP. Yanda
P. Yanda
DJD. C. Joshi
D. C. Joshi
SPS. Pittala
S. Pittala
MSM. S. Seehra
M. S. Seehra
Systematic studies of magnetic ordering, magnetic-field-induced transitions, electronic structure, and optical properties of the frustrated spinel GeCo2O4 (GCO) are reported. Our results reveal that GCO orders antiferromagnetically (AFM) at TN=20.4 K but with significant short-range ferromagnetic (FM) order up to T ∼5TN. The paramagnetic susceptibility (χ) fits the modified Curie–Weiss law, χ=χo + C/(T− θ), with θ=+51 K for 100 K < T<800 K. The fit to high-temperature-series expansion of χ(T) yields J1/kB=14.7 K as the dominant FM exchange coupling for the pyrochlore lattice of Co2+ spins consisting of alternate planes of Kagomé (KGM) and Triangular (TRI) spins lying perpendicular to [111] direction. From the analysis of the M-H plots at 2 K and published results, three critical fields are identified: Hd∼11 kOe due to AFM domains, HC1≈ 44 kOe related to spin-flips and FM ordering of the TRI spins, and HC2≈97 kOe related to FM ordering of the KGM spins. For H > HC2, GCO is a forced ferromagnet with some canting of the spins. Magnetic field dependence of TN follows the relation TN(H)=TN(0)–D1H2 valid for antiferromagnets with D1=6.63×10−10 K/Oe2. This magnitude of TN(H) along with the temperature dependence of Hd, HC1, and HC2 are used to construct the H-T phase diagram. From the magnitudes of the Curie constant (C) and the saturation magnetization at 2 K it is shown that Co2+ ions in GCO have the ground state with effective spin S = 1/2. High resolution x-ray photoelectron spectra of 2p and 3d orbitals of Co and Ge confirm the divalent and tetravalent electronic states of Co and Ge, respectively, in GCO. The energy band gap (Eg=3.28 eV) evaluated using DFT+U calculations is in good agreement with the experimental results (Eg=3.16 eV) obtained from the diffuse reflectance spectroscopy.

14 September 2016 in Physica Status Solidi (b)
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SNS. Nayak
S. Nayak
KDKiran Dasari
Kiran Dasari
DJD. C. Joshi
D. C. Joshi
PPPrativa Pramanik
Prativa Pramanik
RPR. Palai
R. Palai
STS. Thota
S. Thota

27 October 2016 in Journal of Applied Physics
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Journal Article
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SNS. Nayak
S. Nayak
KDKiran Dasari
Kiran Dasari
DJD. C. Joshi
D. C. Joshi
PPPrativa Pramanik
Prativa Pramanik
RPR. Palai
R. Palai
STS. Thota
S. Thota
We report the low-temperature anomalous magnetic behavior of ferrimagnetic spinels cobalt orthotitanate (Co2TiO4), which exhibits magnetic compensation behavior across 31.74 K, and cobalt orthostannate (Co2SnO4) exhibiting two sequential magnetic transitions, namely (i) ferrimagnetic to paramagnetic transition with Néel temperature TN ∼ 41 K and reentrant spin-glass behavior with glass transition temperature TSG ∼ 39 K. The Arrott plot (H/M versus M2) criterion has been used to extricate the order of sequential magnetic transitions occurring below TN. Negative slopes of the Arrott plots below 32 K, metamagnetic-like character of the M-H isotherms, anomalies in the specific-heat (CP T−1 versus T) below 15 K, and a zero-crossover of isothermal magnetic-entropy-change (ΔS) signify the presence of pseudo first-order discontinuous magnetic phase transition in the low-temperature regime 5 K ≤ T ≤ 32 K. The dc- and ac-susceptibilities of both Co2TiO4 and Co2SnO4 are interpreted in terms of frozen-spin-clusters, which are responsible for very large magnitudes of the coercivity HC ∼ 20 kOe and bipolar-exchange bias HEB ∼ −20 kOe observed below 10 K.

8 September 2020 in Journal of Physics: Condensed Matter
Verified
Journal Article
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SGSayandeep Ghosh
Sayandeep Ghosh
DJDeep Chandra Joshi
Deep Chandra Joshi
PPPrativa Pramanik
Prativa Pramanik
SJSuchit K Jena
Suchit K Jena
SPSuresh Pittala
Suresh Pittala
STSubhash Thota
Subhash Thota
Static and dynamic magnetic properties of normal spinel Co 2 RuO 4 = (Co 2+ ) A [ C o 3 + Ru 3 + ] B O 4 are reported based on our investigations of the temperature ( T ), magnetic field ( H ) and frequency ( f ) dependence of the ac-magnetic susceptibilities and dc-magnetization ( M ) covering the temperature range T = 2 K–400 K and H up to 90 kOe. These investigations show that Co 2 RuO 4 exhibits an antiferromagnetic (AFM) transition at T N ∼ 15.2 K, along with a spin-glass state at slightly lower temperature ( T SG ) near 14.2 K. It is argued that T N is mainly governed by the ordering of the spins of Co 2+ ions occupying the A -site, whereas the exchange interaction between the Co 2+ ions on the A -site and randomly distributed Ru 3+ on the B -site triggers the spin-glass phase, Co 3+ ions on the B -site being in the low-spin non-magnetic state. Analysis of measurements of M ( H , T ) for T < T N are used to construct the H – T phase diagram showing that T SG shifts to lower T varying as H 2/3.2 expected for spin-glass state whereas T N is nearly H -independent. For T > T N , analysis of the paramagnetic susceptibility ( χ ) vs. T data are fit to the modified Curie–Weiss law, χ = χ 0 + C /( T + θ ), with χ 0 = 0.0015 emu mol −1 Oe −1 yielding θ = 53 K and C = 2.16 emu-K mol −1 Oe −1 , the later yielding an effective magnetic moment μ eff = 4.16 μ B comparable to the expected value of μ eff = 4.24 μ B per Co 2 RuO 4 . Using T N , θ and high temperature series for χ , dominant exchange constant J 1 / k B ∼ 6 K between the Co 2+ on the A -sites is estimated. Analysis of the ac magnetic susceptibilities near T SG yields the dynamical critical exponent zν = 5.2 and microscopic spin relaxation time τ 0 ∼ 1.16 × 10 −10 sec characteristic of cluster spin-glasses and the observed time-dependence of M ( t ) is supportive of the spin-glass state. Large M – H loop asymmetry at low temperatures with giant exchange bias effect ( H EB ∼ 1.8 kOe) and coercivity ( H C ∼ 7 kOe) for a field cooled sample further support the mixed magnetic phase nature of this interesting spinel. The negative magnetocaloric effect observed below T N is interpreted to be due to the AFM and SG ordering. It is argued that the observed change from positive MCE (magnetocaloric effect) for T > T N to inverse MCE for T < T N observed in Co 2 RuO 4 (and reported previously in other systems also) is related to the change in sign of (∂ M /∂ T ) vs. T data.