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Bungoma County Annual Development Plan 2025/2026
This Annual Development Plan aligns the Municipality's mandate, vision, mission and priorities outlined in the CIDP III and Bungoma Urban Integrated Development Plan. The actualization of projects outlined in this document are meant to enhance the county's initiative towards accelerating Socio-economic Transformation to a More Competitive, Inclusive and Resilient Economy. This plan lays out the path to be followed by the department in collaboration with other stakeholders, towards meeting its mandate. The ADP is organized in five chapters. Chapter one highlights the overview on the department and its mandate. Rationale for preoaration of ADP and preparation process of Annual Development Plan. Chapter Two provide a review of sector/ sub-sector achievements, challenges encountered and lessons learnt during the implementation of the previous plan. Chapter Three present sector strategic priorities, programmes and projects for the Financial Year. Linkages with National Development Agenda, Regional and International Development Frameworks Chpater four present a summary of resource requirement, implementation framework and risk management strategy by sector and programme. Chapter five presents the county monitoring and evaluation framework as outlined in the County Integrated Monitoring and Evaluation System (CIMES)
Wajir County Programme Based Budget 2025/2026
The County Total Budget is Projected at Kshs. 13.994 billion comprising of Kshs 8.71 billion (62.3 Per cent) recurrent and Kshs 5.28 billion (37.7 Per cent) development. This is in compliance with fiscal responsibility principles and ensures quality service to the residents. This budget is prepared in accordance with section 129 and 130 of the Public Finance
management Act 2012 and other relevant laws. Further, this budget is prepared in accordance with the Government of Kenya budget classification and standard chart of accounts issued by the National Treasury as required by section 40 of the Public Finance management (County Government Regulation, 2015).
Fiscal Responsibility Principles and Financial Objectives
The budget proposal has complied with the requirement of Section 107 of the PFM Act on Fiscal Responsibility Principles as follows: • The county government’s recurrent expenditure shall not exceed the county government’s total revenue;
The County Recurrent estimates is kshs. 8.711 billion representing 62.3 Per cent of the county projected revenues.
• Over the medium term, a minimum of thirty (30) per cent of the budget shall be allocated to the Development Expenditure.
The County allocated khs. 5.282 billion to development representing 37.7 per cent of the county budget
Isiolo county Procurement Policy 2025
The County Government of Isiolo’s approach to procurement is outlined within Section 2 of the Public Procurement and Asset Disposal Act (PPADA) 2015 and the Public Procurement and Asset Disposal Regulations (PPADR) 2020. The approach also includes Bilateral or Multilateral funding agreements by development partners, where applicable.
This Policy defines the Procurement Function as a division within the entity that is staffed with procurement professionals who are officially concerned with managing the procurement and asset disposal processes and report to the County Executive Committee Member (CECM) for Finance through the Chief Officer Finance functionally and administratively. The Procurement Function shall execute activities delegated by the CECM for Finance, including procurement planning, processing and contract management
Compton photons at the GeV scale from self-aligned collisions with a plasma mirror
International audienceWith today's multi-petawatt lasers, testing quantum electrodynamics (QED) in the strong field regime, where the electric field exceeds the Schwinger critical field in the rest frame of an electron, becomes within reach. Inverse Compton scattering of an intense laser pulse off a high-energy electron beam is the mainstream approach, resulting in the emission of high-energy photons that can decay into Breit-Wheeler electron-positron pairs. Here, we demonstrate experimentally that very high energy photons can be generated in a self-aligned single-laser Compton scattering setup, combining a laser-plasma accelerator and a plasma mirror. Reaching up to the GeV scale, photon emission via nonlinear Compton scattering exhibits a nonclassical scaling in the experiment that is consistent with electric fields reaching up to a fraction of the Schwinger field in the electron rest frame. These foolproof collisions guaranteed by automatic laser-electron overlap provide a new approach for precise investigations of strong-field QED processes
Decoding rank metric Reed-Muller codes
International audienceIn this article, we investigate the decoding of the rank metric Reed--Muller codes introduced by Augot, Couvreur, Lavauzelle and Neri in 2021. We propose a polynomial time algorithm that rests on the structure of Dickson matrices, works on any such code and corrects up to half the minimum distance
MANDATORY INTEGRATION AGREEMENTS FOR UNEMPLOYED JOB SEEKERS: A RANDOMIZED CONTROLLED FIELD EXPERIMENT IN GERMANY
International audienceIntegration agreements (IAs) are contracts between the employment agency and the unemployed, nudging the latter to comply with rules on search behavior. We designed and implemented a randomized controlled trial involving thousands of newly unemployed workers, randomizing at the individual level both the timing of the IA and whether it is announced in advance. Administrative records provide outcomes. Novel theoretical and methodological insights provide tools to detect anticipation and suggest estimation by individual baseline employability. The positive effect on entering employment is driven by individuals with adverse prospects. For them, early IA increase reemployment within a year from 53% to 61%
Polynomial approximations in a generalized Nyman–Beurling criterion
12 pagesInternational audienceThe Nyman-Beurling criterion, equivalent to the Riemann hypothesis, is an approximation problem in the space of square integrable functions on , involving dilations of the fractional part function by factors , . Randomizing the generates new structures and criteria. One of them is a sufficient condition that splits into (i) showing that the indicator function can be approximated by convolution with the fractional part, (ii) a control on the coefficients of the approximation. This self-contained paper aims at identifying functions for which (i) holds unconditionally, by means of polynomial approximations. This yields in passing a short probabilistic proof of a known consequence of Wiener's Tauberian theorem. In order to tackle (ii) in the future, we give some expressions of the scalar products. New and remarkable structures arise for the Gram matrix, in particular moment matrices for a suitable weight that may be the squared -function for instance
Signed Barcodes for Multi-parameter Persistence via Rank Decompositions and Rank-Exact Resolutions
International audienceAbstract In this paper, we introduce the signed barcode, a new visual representation of the global structure of the rank invariant of a multi-parameter persistence module or, more generally, of a poset representation. Like its unsigned counterpart in one-parameter persistence, the signed barcode decomposes the rank invariant as a -linear combination of rank invariants of indicator modules supported on segments in the poset. We develop the theory behind these decompositions, both for the usual rank invariant and for its generalizations, showing under what conditions they exist and are unique. We also show that, like its unsigned counterpart, the signed barcode reflects in part the algebraic structure of the module: specifically, it derives from the terms in the minimal rank-exact resolution of the module, i.e., its minimal projective resolution relative to the class of short exact sequences on which the rank invariant is additive. To complete the picture, we show some experimental results that illustrate the contribution of the signed barcode in the exploration of multi-parameter persistence modules
Double DVCS amplitudes including kinematic twist-3 and 4 corrections
5 pages, 2 figures, conference proceedings for the 31st International Workshop on Deep Inelastic Scattering (DIS2024)International audienceGeneralized parton distributions (GPDs) are off-forward matrix elements of quark and gluon operators that work as a window to the total angular momentum of partons and their transverse imaging (nucleon tomography). To access GPDs one needs to look into exclusive processes which are usually studied in a kinematic regime known as the Bj\"orken limit. In this limit, the photon virtualities are much larger than the hadron mass , and the kick to the hadron measured by the Mandelstam's variable . It turns out that this is not enough for the purposes of a precise GPD extraction and, in particular, of nucleon tomography for which measurements in a sizable range of are required. Deviation with respect to the Bj\"orken limit induces kinematic higher-twist corrections which enter the amplitudes with powers of and , where denotes the scale of the process (basically, the sum of photon virtualities in the case of DDVCS). There are also corrections by the name of "genuine" higher twists which are a separate topic and are not the subject of this research study. In this manuscript, we present novel calculations of DDVCS amplitudes off a (pseudo-)scalar target including up to kinematic twist-4 corrections. These results are important for measuring DDVCS, DVCS and TCS through the Sullivan process and off helium-4 target at the future Electron-Ion Collider (EIC) and JLab experiments. Preliminary numerical estimates for the pion target are provided
Sampling metastable systems using collective variables and Jarzynski-Crooks paths
International audienceWe consider the problem of sampling a high dimensional multimodal target probability measure. We assume that a good proposal kernel to move only a subset of the degrees of freedoms (also known as collective variables) is known a priori. This proposal kernel can for example be built using normalizing flows. We show how to extend the move from the collective variable space to the full space and how to implement an accept-reject step in order to get a reversible chain with respect to a target probability measure. The accept-reject step does not require to know the marginal of the original measure in the collective variable (namely to know the free energy). The obtained algorithm admits several variants, some of them being very close to methods which have been proposed previously in the literature. We show how the obtained acceptance ratio can be expressed in terms of the work which appears in the Jarzynski-Crooks equality, at least for some variants. Numerical illustrations demonstrate the efficiency of the approach on various simple test cases, and allow us to compare the variants of the algorithm