Faculty Dr Animesh Bhandari

Dr Animesh Bhandari

Assistant Professor

Department of Mathematics

Contact Details

animesh.b@srmap.edu.in

Office Location

Education

2020
PhD
NIT Meghalaya
2010
MSc
Ramakrishna Mission Vidyamandira (University of Calcutta)
2007
BSc
St. Xavier’s College (University of Calcutta)

Personal Website

Experience

  • 6th September, 2021 – 7th July, 2023, Assistant Professor, VIT Bhopal University, Madhya Pradesh.
  • 3nd March, 2021 - 4th September, 2021, Assistant Professor, Techno India University, Kolkata, West bengal.
  • 6th February, 2020 – 2nd March, 2021, Visiting Scientist, Indian Statistical Institute, Bangalore.
  • 7th December, 2010 – 27th April, 2015, Guest Lecturer, City College (University of Calcutta).

Research Interest

  • Functional analysis in the area of frame theory. Evolving within the theoretical development of frame theory using and implementing the analysis of various kinds of frames.
  • Studying properties of frames in the context of operator theory and producing characterisations of frames in model space and hardy space.

Awards

  • MHRD GATE fellowship

Memberships

  • Life member in Indian Science Congress Association (Membership No. – L37019)

Publications

  • p -Adic Weaving Multiframelets

    Dr Animesh Bhandari, Animesh Bhandari., Sudip Mishra., Subenoy Chakraborty

    Source Title: P-Adic Numbers, Ultrametric Analysis, and Applications, Quartile: Q3

    View abstract ⏷

    Frames play significant role as redundant building blocks in distributed signal processing. Getting inspirations from this concept, Bemrose et al. produced the notion of weaving frames in Hilbert space. Weaving frames have useful applications in sensor networks, likewise weaving K-frames have been proved to be useful during signal reconstructions from the range of a bounded linear operator K. This article presents a flavor of weaving multiframelets. Various properties of weaving multiframelets are explored in the p -adic number field. Furthermore, several characterizations of p -adic weaving multiframelets have been analyzed.
  • Frame multiresolution analysis on Q p

    Dr Animesh Bhandari, Debasis Haldar

    Source Title: Journal of Pseudo-Differential Operators and Applications, Quartile: Q3

    View abstract ⏷

    Multiresolution analysis is a mathematical tool used to decompose functions in different resolution subspaces, where the scaling function plays a key role to construct the nested subspaces in L(R) . This paper presents a generalization of the same in L(Q) , called frame multiresolution analysis (FMRA). So FMRA is a generalization of multiresolution analysis with frame condition. We study various properties of FMRA including characterizations in L(Q) . Furthermore, frame scaling sets are studied with examples.

Patents

Projects

Scholars

Doctoral Scholars

  • Avinash Bhardwaj

Interests

  • Frame Theory
  • Operator Theory

Thought Leaderships

There are no Thought Leaderships associated with this faculty.

Top Achievements

Research Area

No research areas found for this faculty.

Education
2007
BSc
St. Xavier’s College (University of Calcutta)
2010
MSc
Ramakrishna Mission Vidyamandira (University of Calcutta)
2020
PhD
NIT Meghalaya
Experience
  • 6th September, 2021 – 7th July, 2023, Assistant Professor, VIT Bhopal University, Madhya Pradesh.
  • 3nd March, 2021 - 4th September, 2021, Assistant Professor, Techno India University, Kolkata, West bengal.
  • 6th February, 2020 – 2nd March, 2021, Visiting Scientist, Indian Statistical Institute, Bangalore.
  • 7th December, 2010 – 27th April, 2015, Guest Lecturer, City College (University of Calcutta).
Research Interests
  • Functional analysis in the area of frame theory. Evolving within the theoretical development of frame theory using and implementing the analysis of various kinds of frames.
  • Studying properties of frames in the context of operator theory and producing characterisations of frames in model space and hardy space.
Awards & Fellowships
  • MHRD GATE fellowship
Memberships
  • Life member in Indian Science Congress Association (Membership No. – L37019)
Publications
  • p -Adic Weaving Multiframelets

    Dr Animesh Bhandari, Animesh Bhandari., Sudip Mishra., Subenoy Chakraborty

    Source Title: P-Adic Numbers, Ultrametric Analysis, and Applications, Quartile: Q3

    View abstract ⏷

    Frames play significant role as redundant building blocks in distributed signal processing. Getting inspirations from this concept, Bemrose et al. produced the notion of weaving frames in Hilbert space. Weaving frames have useful applications in sensor networks, likewise weaving K-frames have been proved to be useful during signal reconstructions from the range of a bounded linear operator K. This article presents a flavor of weaving multiframelets. Various properties of weaving multiframelets are explored in the p -adic number field. Furthermore, several characterizations of p -adic weaving multiframelets have been analyzed.
  • Frame multiresolution analysis on Q p

    Dr Animesh Bhandari, Debasis Haldar

    Source Title: Journal of Pseudo-Differential Operators and Applications, Quartile: Q3

    View abstract ⏷

    Multiresolution analysis is a mathematical tool used to decompose functions in different resolution subspaces, where the scaling function plays a key role to construct the nested subspaces in L(R) . This paper presents a generalization of the same in L(Q) , called frame multiresolution analysis (FMRA). So FMRA is a generalization of multiresolution analysis with frame condition. We study various properties of FMRA including characterizations in L(Q) . Furthermore, frame scaling sets are studied with examples.
Contact Details

animesh.b@srmap.edu.in

Scholars

Doctoral Scholars

  • Avinash Bhardwaj

Interests

  • Frame Theory
  • Operator Theory

Education
2007
BSc
St. Xavier’s College (University of Calcutta)
2010
MSc
Ramakrishna Mission Vidyamandira (University of Calcutta)
2020
PhD
NIT Meghalaya
Experience
  • 6th September, 2021 – 7th July, 2023, Assistant Professor, VIT Bhopal University, Madhya Pradesh.
  • 3nd March, 2021 - 4th September, 2021, Assistant Professor, Techno India University, Kolkata, West bengal.
  • 6th February, 2020 – 2nd March, 2021, Visiting Scientist, Indian Statistical Institute, Bangalore.
  • 7th December, 2010 – 27th April, 2015, Guest Lecturer, City College (University of Calcutta).
Research Interests
  • Functional analysis in the area of frame theory. Evolving within the theoretical development of frame theory using and implementing the analysis of various kinds of frames.
  • Studying properties of frames in the context of operator theory and producing characterisations of frames in model space and hardy space.
Awards & Fellowships
  • MHRD GATE fellowship
Memberships
  • Life member in Indian Science Congress Association (Membership No. – L37019)
Publications
  • p -Adic Weaving Multiframelets

    Dr Animesh Bhandari, Animesh Bhandari., Sudip Mishra., Subenoy Chakraborty

    Source Title: P-Adic Numbers, Ultrametric Analysis, and Applications, Quartile: Q3

    View abstract ⏷

    Frames play significant role as redundant building blocks in distributed signal processing. Getting inspirations from this concept, Bemrose et al. produced the notion of weaving frames in Hilbert space. Weaving frames have useful applications in sensor networks, likewise weaving K-frames have been proved to be useful during signal reconstructions from the range of a bounded linear operator K. This article presents a flavor of weaving multiframelets. Various properties of weaving multiframelets are explored in the p -adic number field. Furthermore, several characterizations of p -adic weaving multiframelets have been analyzed.
  • Frame multiresolution analysis on Q p

    Dr Animesh Bhandari, Debasis Haldar

    Source Title: Journal of Pseudo-Differential Operators and Applications, Quartile: Q3

    View abstract ⏷

    Multiresolution analysis is a mathematical tool used to decompose functions in different resolution subspaces, where the scaling function plays a key role to construct the nested subspaces in L(R) . This paper presents a generalization of the same in L(Q) , called frame multiresolution analysis (FMRA). So FMRA is a generalization of multiresolution analysis with frame condition. We study various properties of FMRA including characterizations in L(Q) . Furthermore, frame scaling sets are studied with examples.
Contact Details

animesh.b@srmap.edu.in

Scholars

Doctoral Scholars

  • Avinash Bhardwaj